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<Worksheet><Version major="6" minor="0"/><View-Properties><Zoom percentage="100"/></View-Properties><Styles><Layout alignment="left" bullet="none" name="Warning"/><Layout alignment="left" bullet="none" firstindent="0.0" leftmargin="0.0" linebreak="space" name="Normal" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"/><Layout alignment="centred" bullet="none" name="Maple Plot"/><Layout alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" name="Normal257" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"/><Layout alignment="left" firstindent="0.0" leftmargin="0.0" linebreak="space" linespacing="0.0" name="Normal256" rightmargin="0.0" spaceabove="0.0" spacebelow="0.0"/><Layout alignment="centred" bullet="none" linespacing="0.5" name="Maple Output"/><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" name="Maple Input" opaque="false" size="12"/><Font background="[0,0,0]" bold="false" executable="false" family="Times New Roman" foreground="[0,0,0]" italic="false" name="Text" opaque="false" size="12" underline="false"/><Font background="[0,0,0]" family="Monospaced" foreground="[0,0,255]" name="Warning" opaque="false" readonly="true" size="12"/><Font background="[0,0,0]" bold="false" executable="false" family="Times New Roman" foreground="[0,0,0]" italic="false" name="Normal257" readonly="false" size="14" underline="false"/><Font background="[0,0,0]" bold="false" executable="false" family="Times New Roman" foreground="[0,0,0]" italic="false" name="Normal256" readonly="false" size="18" underline="false"/><Font background="[0,0,0]" name="_cstyle258" size="14"/><Font background="[0,0,0]" family="Times New Roman" foreground="[0,0,255]" name="2D Output" opaque="false" readonly="true" size="12"/><Font background="[0,0,0]" bold="false" family="Times New Roman" foreground="[0,0,0]" italic="false" name="Normal" opaque="false" size="12" underline="false"/><Font background="[0,0,0]" family="Times New Roman" name="Page Number" opaque="false" size="10" underline="false"/></Styles><Page-Numbers enabled="false" first-number="1" first-numbered-page="1" horizontal-location="right" style="Page Number" vertical-location="bottom"/><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">restart; </Text-field></Input></Group><Group><Input><Text-field layout="Normal257" style="Normal257">#</Text-field><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#    Examples from the MAP_t / Ph_t / inf and [ MAP_t / Ph_t / inf ]^k paper of Nelson and Taaffe</Font></Text-field><Text-field layout="Normal256" style="Normal256"><Font size="14">#    Updated 6/24/05</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false">#</Font></Text-field><Text-field layout="Normal257" style="Normal257">#     These routines for the single-node case provide the essential computational engines</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfMoments7.txt`):</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfNumericEmpty7.txt`):</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfSojourn7.txt`):</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfNumericInit7.txt`):</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfSymbolic7.txt`):</Text-field></Input><Output><Text-field layout="Warning" style="Warning">Warning, the protected names norm and trace have been redefined and unprotected
</Text-field></Output><Output><Text-field layout="Warning" style="Warning">Warning, the name changecoords has been redefined
</Text-field></Output></Group><Group><Input><Text-field layout="Normal257" style="Normal257">#        </Text-field><Text-field layout="Normal" linespacing="0.0" style="_cstyle258"><Font family="Times New Roman">#      These routines handle the single arrival source, multiple queue case</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfNetMoments7.txt`):</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfNetNumeric7.txt`):</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfNetSymbolic7.txt`):</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfNetSojourn7.txt`):</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false">#       </Font></Text-field><Text-field layout="Normal257" style="Normal257">#       These are the most general multiclass routines; and are what the user would typically call</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfMCNSojourn7.txt`):</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfMCNMoments7.txt`):</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">read(`MapPhInfMCNSymbolic7.txt`):</Text-field></Input></Group><Text-field layout="Normal" linespacing="0.0" style="Normal"/><Text-field layout="Normal" linespacing="0.0" style="Normal"/><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Text"><Font size="14">#     Enter the number of nodes</Font></Text-field></Input><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">k := 1;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJrRzYiIiIi</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#     Enter the number of absorbing states in the arrival-process MAP</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">v_A := 2;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSR2X0FHNiIiIiM=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#    Enter the number of non-absorbing states in the MAP</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">m_A := 8;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSRtX0FHNiIiIik=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#   Enter the MAP matrix whose dimension is (m_A + va) X (m_A + va), where m_A is the number of non-absorbing states in the MAP</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">A := matrix(m_A + v_A, m_A + v_A, [0,   .3,   .4,   .3,   0,                          0,   0,                            0,              0,                       0,
                                   1,    0,    0,    0,   0,                          0,   0,                            0,              0,                       0,
                                   0,    0,    0,    0,   0,                          0,   0,                            0,              1/2+1/5*cos(evalf(Pi)*t/4),    1/2-1/5*cos(evalf(Pi)*t/4), 
                                   0,    0,    0,    0,  .2,                          0,  .8,                            0,              0,                       0,
                                   0,    0,    0,    0,   0, 1/4-1/4*cos(evalf(Pi)*t/3),   0,   3/4+1/4*cos(evalf(Pi)*t/3),              0,                       0,
                                   0,    0,    0,    0,   0,                          0,   0,                            0,             .6,                      .4,   
                                   0,    0,    0,    0,  .5,                          0,   0,                           .5,              0,                       0,
                                   0,    0,    0,    0,  0.,                          1.,   0,                            0,              0,                       0,
                                 .25,  .25,  .25,  .25,   0,                          0,   0,                            0,              0,                       0,
                                   0,    0,    0,    0, .25,                        .25, .25,                          .25,              0,                       0

 ]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJBRzYiLUknbWF0cml4RzYkSSpwcm90ZWN0ZWRHRilJKF9zeXNsaWJHRiU2IzcsNywiIiEkIiIkISIiJCIiJUYxRi9GLkYuRi5GLkYuRi43LCIiIkYuRi5GLkYuRi5GLkYuRi5GLjcsRi5GLkYuRi5GLkYuRi5GLiwmI0Y1IiIjRjUtSSRjb3NHRig2IywkSSJ0R0YlJCIrTjspUiZ5ISM1I0Y1IiImLCZGOEY1RjojRjFGQzcsRi5GLkYuRi4kRjlGMUYuJCIiKUYxRi5GLkYuNyxGLkYuRi5GLkYuLCYjRjVGM0Y1LUY7NiMsJEY+JCIrXnY+WjUhIiojRjFGM0YuLCYjRjBGM0Y1Rk1GTEYuRi43LEYuRi5GLkYuRi5GLkYuRi4kIiInRjFGMjcsRi5GLkYuRi4kRkNGMUYuRi5GWkYuRi43LEYuRi5GLkYuJEYuRi4kRjVGLkYuRi5GLkYuNywkIiNEISIjRmluRmluRmluRi5GLkYuRi5GLkYuNyxGLkYuRi5GLkZpbkZpbkZpbkZpbkYuRi4=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#      Enter the rate associated with each of the non-absorbing states in the MAP</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">lambda := vector(m_A, [  7,9,7,9,7,9+5*cos(evalf(Pi)*t/2),7,9]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSdsYW1iZGFHNiItSSd2ZWN0b3JHNiRJKnByb3RlY3RlZEdGKUkoX3N5c2xpYkdGJTYjNyoiIigiIipGLUYuRi0sJkYuIiIiLUkkY29zR0YoNiMsJEkidEdGJSQiK0ZqenE6ISIqIiImRi1GLg==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#     Enter the B matrix.   The dimension of the B matrix is a square matix of size m_B + 1, where m_B  is the number of non-absorbing states in the service process</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">B := vector(k,[]);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJCRzYiLUkmYXJyYXlHSSpwcm90ZWN0ZWRHRig2JDsiIiJGKzci</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#        Create the B matrix </Font></Text-field><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#          First enter the number of non-absorbing states in the first node's service process</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">m_B := 3;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSRtX0JHNiIiIiQ=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#          Now create the B_1 matrix itself</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">B[1] := matrix(m_B + 1, m_B + 1,
          [.0  , 6/10,       1/10,    3/10,
           1/4-1/4*sin(2*evalf(Pi)*t/7) ,      1/4,    0,        2/4+1/4*sin(2*evalf(Pi)*t/7),
            4/7,   3/7,     0,     0,
            2/5 - 1/5 * cos(5*evalf(Pi)*t/11) ,  3/5 + 1/5 * cos(5*evalf(Pi)*t/11),     0,     0 ]);;
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JkkiQkc2IjYjIiIiLUknbWF0cml4RzYkSSpwcm90ZWN0ZWRHRixJKF9zeXNsaWJHRiY2IzcmNyYkIiIhRjIjIiIkIiImI0YoIiM1I0Y0Rjc3JiwmI0YoIiIlRigtSSRzaW5HRis2IywkSSJ0R0YmJCIrNiF6ZigqKSEjNSMhIiJGPEY7RjIsJiNGKCIiI0YoRj1GOzcmI0Y8IiIoI0Y0RkxGMkYyNyYsJiNGSUY1RigtSSRjb3NHRis2IywkRkEkIitobSp6VSIhIiojRkZGNSwmRjNGKEZRI0YoRjVGMkYy</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#   Enter the set of service-rate vectors.  There is a service-rate vector for each of the k nodes and the dimension of the node-i service-rate vector is m_B_i</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mu :=  vector(k, [ [ 2,  3.5+3*cos(5*evalf(Pi)*t/7), 1.5 ]        ] );
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSNtdUc2Ii1JJ3ZlY3Rvckc2JEkqcHJvdGVjdGVkR0YpSShfc3lzbGliR0YlNiM3IzclIiIjLCYkIiNOISIiIiIiLUkkY29zR0YoNiMsJEkidEdGJSQiK2BaKlJDIyEiKiIiJCQiIzpGMg==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Text"><Font size="14">#  Enter the routing matrix</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">Pr := matrix(k+1,k+1, [ 0,1,   1,0  ]);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSNQckc2Ii1JJ21hdHJpeEc2JEkqcHJvdGVjdGVkR0YpSShfc3lzbGliR0YlNiM3JDckIiIhIiIiNyRGL0Yu</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#  Plot the mean and variance of number in the network, and in each node, from time 0 to 10</Font></Text-field></Input><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input"> mplots := MapPhInfNetMoments(A, v_A, lambda, B[1],  mu[1],  k, Pr, [1], 0, 10):
 
                   </Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[1];</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="450" type="two-dimensional" width="864">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[2];</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="575" type="two-dimensional" width="870">LSUlUExPVEc2Ji0lJ0NVUlZFU0c2I1gsSSlhbnl0aGluZ0dJKnByb3RlY3RlZEdGKjYiRitbZ2wnISUiISEjX3EiUyIjMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAzRkNBMUY1OEQwRkFDNjVDM0ZDOENFNEQzMzMzREEzNjNGREExRjU4RDBGQUM2NUMzRkRDNTBFQzUwNUE0NTg2M0ZFMzk3ODI5Q0JDMTRDNTNGRTUxNjMyQjBGMEFGMDAzRkVBMUY1OEQwRkFDNjVDM0ZFQjY4MDgzMjVFRDVEMDNGRjA1Mzk3ODI5Q0JCRjkzRkYxMDMzQzk1RTNGQjI3M0ZGMzk3ODI5Q0JDMTU3OTNGRjRCOTlEOTE1QjY3RTkzRkY2REI2REI2REI2RDM2M0ZGODk0QkIxRUI5NzJBRTNGRkExRjU4RDBGQUM2QjYzRkZCOUMwQ0NEMUNGQzNFM0ZGRDYzNDNFQjFBMUU3MzNGRkM3NEVFRUQxRTNBQjU0MDAwNTM5NzgyOUNCQkY5M0ZGQTg5NEM0REY5OUMxQTQwMDFGNThEMEZBQzY4QjkzRkY3MDg3RjcwMzE5RDlDNDAwMzk3ODI5Q0JDMTQ5ODNGRjQwRThGOTFFMkRBQTI0MDA1Mzk3ODI5Q0JDMTU4M0ZGMkJGNzA0NDZFNkI4NDQwMDZEQjZEQjZEQjZEMzYzRkYyRjg4ODZDRkQxNjhFNDAwODdENjM0M0VCMTlGNjNGRjQzQzEzQkVERTAzQTI0MDBBMUY1OEQwRkFDNkI2M0ZGNjNEODVCNjE1MzlGMDQwMEJDMTRFNUUwQTcyOTQzRkY4RjRDRjYzNkEwOUUwNDAwRDYzNDNFQjFBMUY1NDNGRkM4NEQ5NkQyNzU1Qjg0MDBGMDUzOTc4MjlDQjMzNDAwMDhBRkNBNzMyRDY3MzQwMTA1Mzk3ODI5Q0JCRjk0MDAzNEM5NTdBQUY2NjFBNDAxMTI0OTI0OTI0OTI1OTQwMDYzREEwMzYzRDgwRkQ0MDExRjU4RDBGQUM2ODQ5NDAwOEM3NjgzN0MzRkM4NDQwMTJDNjg3RDYzNDNFQTg0MDBBNDk2QURCOTY5ODI0NDAxMzk3ODI5Q0JDMTQ5ODQwMEE4REE4MjgzOTlBNTQ0MDE0Njg3RDYzNDNFQUY4NDAwOUU5RDhGNDU3OUY1NDQwMTUzOTc4MjlDQkMxNTg0MDA4REZFMTRGNjcwMDdENDAxNjBBNzJGMDUzOTc0NzQwMDdDMTYxRDA5QTdBRDI0MDE2REI2REI2REI2REE3NDAwNkFERUVDRDJEQUYwMjQwMTdBQzY4N0Q2MzQzOTY0MDA1Qjc1RThGRDlFN0RCNDAxODdENjM0M0VCMTlGNjQwMDRGNjQwNTQ3QjBBMzE0MDE5NEU1RTBBNzJGMDU2NDAwNDhBOTI4RUVGQTQwQTQwMUExRjU4RDBGQUM2NDU0MDA0OTZERjZDODRERDZDNDAxQUYwNTM5NzgyOUNBNTQwMDUzQ0I2QzY5OEUxMTI0MDFCQzE0RTVFMEE3Mjk0NDAwNjg0MjgxOEJGN0QxODQwMUM5MjQ5MjQ5MjQ4RjQ0MDA4MUQ2RjY2QTREQ0RDNDAxRDYzNDNFQjFBMUY1NDQwMDkzM0M2RkQ4QTNFNEY0MDFFMzQzRUIxQTFGNTQ0NDAwOEJBN0U0REE4QkE5RTQwMUYwNTM5NzgyOUNCQTM0MDA2NDcwQkRBQkFCRTdFNDAxRkQ2MzQzRUIxQTE5MzQwMDJBNjA4RTkwM0QyQTQ0MDIwNTM5NzgyOUNCQkY5M0ZGRTRGRjJGRDIyNEEzOTQwMjBCQzE0RTVFMEE3MjkzRkY5MEE1QzQ0ODk4MTE3NDAyMTI0OTI0OTI0OTIyMTNGRjU4RUEyRTMyRkExRUQ0MDIxOEQwRkFDNjg3RDUxM0ZGMzhBRDM3OEMwRUE5NjQwMjFGNThEMEZBQzY4NDkzRkYyQ0IxMTNDODVFQkI1NDAyMjVFMEE3MkYwNTM3ODNGRjM0MUM3NENFMjAyNzU0MDIyQzY4N0Q2MzQzRUE4M0ZGNEVCMkY4QUJFQTczMTQwMjMyRjA1Mzk3ODI5QTAzRkY3QTRBM0FFQjkwNTcyNDAyMzk3ODI5Q0JDMTREMDNGRkFGNUIzNjAxNDY3MDc0MDI0MDAwMDAwMDAwMDAwM0ZGREVDOEEzMjNBMzE2Ri0lK0FYRVNMQUJFTFNHNiRRInRGK1ElVmFyTkYrLSUmQ09MT1JHNiYlJFJHQkckIiIhISIiRjVGNS0lJUZPTlRHNiQlKkhFTFZFVElDQUciIzU=</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Normal"><Font executable="true" size="14"># Set the time for computing cdf and moments for W_t</Font><Font style="Maple Input">
arrivalT := 5.;</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSlhcnJpdmFsVEc2IiQiIiYiIiE=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">sojourn :=  MapPhInfNetSojourn(A, v_A, lambda, B[1], mu[1], k, Pr, arrivalT):</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">mean</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">sojourn[1];
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIjN1OmAlUUJpTzoiISM8</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">variance</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">sojourn[2];
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIitBU2NKNyEiKg==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">cdf</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">sojourn[3];
</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="533" type="two-dimensional" width="818">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</Plot></Text-field></Output></Group><Text-field layout="Normal" linespacing="0.0" style="Normal"/><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#   Enter the number of nodes in the network</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">k := 2;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJrRzYiIiIj</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#     Enter the number of absorbing states in the arrival-process MAP</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">v_A := 2;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSR2X0FHNiIiIiM=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#    Enter the number of non-absorbing states in the MAP</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">m_A := 8;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSRtX0FHNiIiIik=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#   Enter the MAP matrix whose dimension is (m_A + va) X (m_A + va), where m_A is the number of non-absorbing states in the MAP</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">A := matrix(m_A + v_A, m_A + v_A, [0,   .3,   .4,   .3,   0,                          0,   0,                            0,              0,                       0,
                                   1,    0,    0,    0,   0,                          0,   0,                            0,              0,                       0,
                                   0,    0,    0,    0,   0,                          0,   0,                            0,              1/2+1/5*cos(evalf(Pi)*t/4),    1/2-1/5*cos(evalf(Pi)*t/4), 
                                   0,    0,    0,    0,  .2,                          0,  .8,                            0,              0,                       0,
                                   0,    0,    0,    0,   0, 1/4-1/4*cos(evalf(Pi)*t/3),   0,   3/4+1/4*cos(evalf(Pi)*t/3),              0,                       0,
                                   0,    0,    0,    0,   0,                          0,   0,                            0,             .6,                      .4,   
                                   0,    0,    0,    0,  .5,                          0,   0,                           .5,              0,                       0,
                                   0,    0,    0,    0,  0.,                          1.,   0,                            0,              0,                       0,
                                 .25,  .25,  .25,  .25,   0,                          0,   0,                            0,              0,                       0,
                                   0,    0,    0,    0, .25,                        .25, .25,                          .25,              0,                       0

 ]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJBRzYiLUknbWF0cml4RzYkSSpwcm90ZWN0ZWRHRilJKF9zeXNsaWJHRiU2IzcsNywiIiEkIiIkISIiJCIiJUYxRi9GLkYuRi5GLkYuRi43LCIiIkYuRi5GLkYuRi5GLkYuRi5GLjcsRi5GLkYuRi5GLkYuRi5GLiwmI0Y1IiIjRjUtSSRjb3NHRig2IywkSSJ0R0YlJCIrTjspUiZ5ISM1I0Y1IiImLCZGOEY1RjojRjFGQzcsRi5GLkYuRi4kRjlGMUYuJCIiKUYxRi5GLkYuNyxGLkYuRi5GLkYuLCYjRjVGM0Y1LUY7NiMsJEY+JCIrXnY+WjUhIiojRjFGM0YuLCYjRjBGM0Y1Rk1GTEYuRi43LEYuRi5GLkYuRi5GLkYuRi4kIiInRjFGMjcsRi5GLkYuRi4kRkNGMUYuRi5GWkYuRi43LEYuRi5GLkYuJEYuRi4kRjVGLkYuRi5GLkYuNywkIiNEISIjRmluRmluRmluRi5GLkYuRi5GLkYuNyxGLkYuRi5GLkZpbkZpbkZpbkZpbkYuRi4=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#      Enter the rate associated with each of the non-absorbing states in the MAP</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">lambda := vector(m_A, [  7,9,7,9,7,9+5*cos(evalf(Pi)*t/2),7,9]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSdsYW1iZGFHNiItSSd2ZWN0b3JHNiRJKnByb3RlY3RlZEdGKUkoX3N5c2xpYkdGJTYjNyoiIigiIipGLUYuRi0sJkYuIiIiLUkkY29zR0YoNiMsJEkidEdGJSQiK0ZqenE6ISIqIiImRi1GLg==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#     Enter the set of B matrices.  The number of B matrices is equal to the number of nodes, K.  The dimension of a B matrix is a square matix of size m_B_i + 1, where m_B_i is the number of non-absorbing states in the service process</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">B := vector(k);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJCRzYiLUkmYXJyYXlHSSpwcm90ZWN0ZWRHRig2JDsiIiIiIiM3Ig==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#        Create the B matrix for node 1</Font></Text-field><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#          First enter the number of non-absorbing states in the first node's service process</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">m_B_1 := 3;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSZtX0JfMUc2IiIiJA==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#          Now create the B_1 matrix itself</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">B[1] := matrix(m_B_1 + 1, m_B_1 + 1,
          [.0  , 6/10,       1/10,    3/10,
           1/4-1/4*sin(2*evalf(Pi)*t/7) ,      1/4,    0,        2/4+1/4*sin(2*evalf(Pi)*t/7),
            4/7,   3/7,     0,     0,
            2/5 - 1/5 * cos(5*evalf(Pi)*t/11) ,  3/5 + 1/5 * cos(5*evalf(Pi)*t/11),     0,     0 ]);;
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JkkiQkc2IjYjIiIiLUknbWF0cml4RzYkSSpwcm90ZWN0ZWRHRixJKF9zeXNsaWJHRiY2IzcmNyYkIiIhRjIjIiIkIiImI0YoIiM1I0Y0Rjc3JiwmI0YoIiIlRigtSSRzaW5HRis2IywkSSJ0R0YmJCIrNiF6ZigqKSEjNSMhIiJGPEY7RjIsJiNGKCIiI0YoRj1GOzcmI0Y8IiIoI0Y0RkxGMkYyNyYsJiNGSUY1RigtSSRjb3NHRis2IywkRkEkIitobSp6VSIhIiojRkZGNSwmRjNGKEZRI0YoRjVGMkYy</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#        Create the B matrix for node 2</Font></Text-field><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#          First enter the number of non-absorbing states in the first node's service process</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">m_B_2 := 2;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSZtX0JfMkc2IiIiIw==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">B[2] := matrix(m_B_2 + 1 , m_B_2 + 1,  
     [                      0,    1,                             0,   
 1/3+1/3*sin(2*evalf(Pi)*t/5),  1/3,  1/3-1/3*sin(2*evalf(Pi)*t/5), 
                          2/3,  1/3,                             0  ]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JkkiQkc2IjYjIiIjLUknbWF0cml4RzYkSSpwcm90ZWN0ZWRHRixJKF9zeXNsaWJHRiY2IzclNyUiIiEiIiJGMTclLCYjRjIiIiRGMi1JJHNpbkdGKzYjLCRJInRHRiYkIitpcWpjNyEiKkY1RjUsJkY1RjJGNyMhIiJGNjclI0YoRjZGNUYx</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#   Enter the set of service-rate vectors.  There is a service-rate vector for each of the k nodes and the dimension of the node-i service-rate vector is m_B_i</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mu2 := vector(k, [ [ 2,  3.5+3*cos(5*evalf(Pi)*t/7), 1.5 ], [1,1] ] );
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSRtdTJHNiItSSd2ZWN0b3JHNiRJKnByb3RlY3RlZEdGKUkoX3N5c2xpYkdGJTYjNyQ3JSIiIywmJCIjTiEiIiIiIi1JJGNvc0dGKDYjLCRJInRHRiUkIitgWipSQyMhIioiIiQkIiM6RjI3JEYzRjM=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#   Enter the Markov routing matrix.  The dimension is k+1 X k+1 (the extra node represents the source/sink of the network)</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">Pr := matrix(k+1,k+1, [1/2 - 1/3 * sin(3 * evalf(Pi) *t/4)  ,  1/2 + 1/3 * sin(3 * evalf(Pi) * t/4) , 0  ,
                                             1/6 ,                             0 ,   5/6,
                                                           7/10 - 2/10 * cos(2*evalf(Pi)*t/3) , 3/10 + 2/10 * cos(2*evalf(Pi)*t/3) , 0    ]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSNQckc2Ii1JJ21hdHJpeEc2JEkqcHJvdGVjdGVkR0YpSShfc3lzbGliR0YlNiM3JTclLCYjIiIiIiIjRjAtSSRzaW5HRig2IywkSSJ0R0YlJCIrIVwlPmNCISIqIyEiIiIiJCwmRi9GMEYyI0YwRjwiIiE3JSNGMCIiJ0Y/IyIiJkZCNyUsJiMiIigiIzVGMC1JJGNvc0dGKDYjLCRGNiQiKy5eUiU0I0Y5I0Y7RkQsJiNGPEZJRjBGSiNGMEZERj8=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14"># Plot the mean and variance of number in the network, and in each node, from time 0 to 10</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input"> mplots := MapPhInfNetMoments(A, v_A, lambda, B, mu2, k, Pr, [1], 0, 10):</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[1];</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="502" type="two-dimensional" width="804">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots := MapPhInfNetMoments(A, v_A, lambda, B, mu2, k, Pr, [2], 0, 10): 
</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[1];</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="495" type="two-dimensional" width="848">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots := MapPhInfNetMoments(A, v_A, lambda, B, mu2, k, Pr, [1,2], 0, 10):</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">Print out time-dependent mean number in network and at each node</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[1];
</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="679" type="two-dimensional" width="762">LSUlUExPVEc2Ji0lJ0NVUlZFU0c2JVgsSSlhbnl0aGluZ0dJKnByb3RlY3RlZEdGKjYiRitbZ2wnISUiISEjX3EiUyIjMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAzRkNBMUY1OEQwRkFDNjVDM0ZDQjdEQzE5Q0I4QUNBOTNGREExRjU4RDBGQUM2NUMzRkUzMDk0QzgwOEM5QkEyM0ZFMzk3ODI5Q0JDMTRDNTNGRjBEMTFDRkY2OTQ5M0UzRkVBMUY1OEQwRkFDNjVDM0ZGOEExRUQ4MEVGN0EzMTNGRjA1Mzk3ODI5Q0JCRjk0MDAwNDEwRDJENTU0NENCM0ZGMzk3ODI5Q0JDMTU3OTQwMDQxQTBDMzFERjA4RDIzRkY2REI2REI2REI2RDM2NDAwN0M5NjBGMzgwNzRDNDNGRkExRjU4RDBGQUM2QjY0MDBCNDQ4OURCRjlCRDFFM0ZGRDYzNDNFQjFBMUU3MzQwMEU4RTE5MzRDRDc1RTY0MDAwNTM5NzgyOUNCQkY5NDAxMERENzRBQjYxRDI5NDQwMDFGNThEMEZBQzY4Qjk0MDEyNzY2MEQ2RDk3NzVGNDAwMzk3ODI5Q0JDMTQ5ODQwMTQxRTI2M0FENzM3RTY0MDA1Mzk3ODI5Q0JDMTU4NDAxNUQwRTVCRDZERTFFRjQwMDZEQjZEQjZEQjZEMzY0MDE3N0I5MDkzNDkwNjk0NDAwODdENjM0M0VCMTlGNjQwMTkwOEMyQ0FBNEEzNjU0MDBBMUY1OEQwRkFDNkI2NDAxQTZCOEY2MDdERTE4QzQwMEJDMTRFNUUwQTcyOTQ0MDFCQTIzOTc0NkY2QzNENDAwRDYzNDNFQjFBMUY1NDQwMUNCNEM5NTIwRTJFRkQ0MDBGMDUzOTc4MjlDQjMzNDAxREIyNTNEQ0IxQTExRjQwMTA1Mzk3ODI5Q0JCRjk0MDFFQUQwNDk4MTRFNjYyNDAxMTI0OTI0OTI0OTI1OTQwMUZCNTQwMTY0MDUzNjc0MDExRjU4RDBGQUM2ODQ5NDAyMDZBRUVENzNBRjdGNzQwMTJDNjg3RDYzNDNFQTg0MDIxMDk3Q0U5N0FGNkQxNDAxMzk3ODI5Q0JDMTQ5ODQwMjFCNTQzMjJCM0NCQTM0MDE0Njg3RDYzNDNFQUY4NDAyMjZBRDJEMTM3OEJFNDQwMTUzOTc4MjlDQkMxNTg0MDIzMjVDMTMzQUUxQUJFNDAxNjBBNzJGMDUzOTc0NzQwMjNFMkFGODVBNUQyRjE0MDE2REI2REI2REI2REE3NDAyNEExMTcwODg3QkY5QzQwMTdBQzY4N0Q2MzQzOTY0MDI1NjQzM0JDNjUzN0JGNDAxODdENjM0M0VCMTlGNjQwMjYzMjMzMzVDRTIxOTE0MDE5NEU1RTBBNzJGMDU2NDAyNzEwNjE2QzVCNjkzRDQwMUExRjU4RDBGQUM2NDU0MDI3RkQ3MkZCMzNCNTEwNDAxQUYwNTM5NzgyOUNBNTQwMjhFRjJFRjY4MjAwOTQ0MDFCQzE0RTVFMEE3Mjk0NDAyOUQ2QURGNDEwRUFEMzQwMUM5MjQ5MjQ5MjQ4RjQ0MDJBQTY5MUZCQUQ5NUY4NDAxRDYzNDNFQjFBMUY1NDQwMkI1NUMyMzg3RUY5QjU0MDFFMzQzRUIxQTFGNTQ0NDAyQkRGMERFOUJBRDRCNTQwMUYwNTM5NzgyOUNCQTM0MDJDM0Y2Q0VCNEE0RjczNDAxRkQ2MzQzRUIxQTE5MzQwMkM3MzI4ODZENTQ2OEY0MDIwNTM5NzgyOUNCQkY5NDAyQzc0ODhDRTE1QTQxNTQwMjBCQzE0RTVFMEE3Mjk0MDJDM0ZCQzc3NDczOUM2NDAyMTI0OTI0OTI0OTIyMTQwMkJEOEVFMUZBMDgyMDA0MDIxOEQwRkFDNjg3RDUxNDAyQjRENjJGMjUxMThDRDQwMjFGNThEMEZBQzY4NDk0MDJBQUZBNUJGOUVEMzZFNDAyMjVFMEE3MkYwNTM3ODQwMkExMzNGRjUxRDIyMTc0MDIyQzY4N0Q2MzQzRUE4NDAyOTg5RDVGMTM5RDFGNDQwMjMyRjA1Mzk3ODI5QTA0MDI5MjFBODExOTQyMkMwNDAyMzk3ODI5Q0JDMTREMDQwMjhFNUIyQTE2MjhFOTE0MDI0MDAwMDAwMDAwMDAwNDAyOERGMzA0MjA3MUY3QlgsRilGK0YrW2dsJyElIiEhI19xIlMiIzAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwM0ZDQTFGNThEMEZBQzY1QzNGQjhENTcwRjIzNkNBQjYzRkRBMUY1OEQwRkFDNjVDM0ZDRjU5MjdCRUMwRjdGQTNGRTM5NzgyOUNCQzE0QzUzRkRBNzQxNkZBN0EyRjU2M0ZFQTFGNThEMEZBQzY1QzNGRTM5RDRFMDI2N0YzNTgzRkYwNTM5NzgyOUNCQkY5M0ZFQkEwQTE5QTJGRTQzNzNGRjM5NzgyOUNCQzE1NzkzRkYyQzQzODVCOUUzNDE5M0ZGNkRCNkRCNkRCNkQzNjNGRjg0OThDNEE0NDhBRDEzRkZBMUY1OEQwRkFDNkI2M0ZGRDlFQzY5MDFBQ0RDRjNGRkQ2MzQzRUIxQTFFNzM0MDAxMUVGNjkyQTYyN0NFNDAwMDUzOTc4MjlDQkJGOTQwMDMwMDVENzlDNjhERjM0MDAxRjU4RDBGQUM2OEI5NDAwNDQwM0Y0QUE5ODUwMjQwMDM5NzgyOUNCQzE0OTg0MDA0N0U4QzczRjFBMUZBNDAwNTM5NzgyOUNCQzE1ODQwMDM5RkZFQjQyQkIxQTA0MDA2REI2REI2REI2RDM2NDAwMjEyNEFBMkNEMjFCMDQwMDg3RDYzNDNFQjE5RjY0MDAwODdFNTM5MkYzRjcwNDAwQTFGNThEMEZBQzZCNjNGRkYyQ0IwRUFDNDBFMzQ0MDBCQzE0RTVFMEE3Mjk0M0ZGRjMzNzg5ODc4QkY1NTQwMEQ2MzQzRUIxQTFGNTQ0MDAwQzVGQTc3NEM3RDA5NDAwRjA1Mzk3ODI5Q0IzMzQwMDMyQTJBM0JDMDRCMEI0MDEwNTM5NzgyOUNCQkY5NDAwNjk5MzFBRTYxNUE5MjQwMTEyNDkyNDkyNDkyNTk0MDBBQTQyOTJFRjJCMEZCNDAxMUY1OEQwRkFDNjg0OTQwMEVDQjBBQUI4NTE3OTQ0MDEyQzY4N0Q2MzQzRUE4NDAxMTUyQUM3MUQxRDlCMDQwMTM5NzgyOUNCQzE0OTg0MDEyREZCQUJBRTM1OTI5NDAxNDY4N0Q2MzQzRUFGODQwMTNDMjlEMjVEQjhFNEM0MDE1Mzk3ODI5Q0JDMTU4NDAxM0M4RDM3MjdEQzI3QjQwMTYwQTcyRjA1Mzk3NDc0MDEyRkZFRUY3NURDRTExNDAxNkRCNkRCNkRCNkRBNzQwMTFBRDk5MTQ4NEY4Mjg0MDE3QUM2ODdENjM0Mzk2NDAxMDJFNTBFRTQ0OTBGQjQwMTg3RDYzNDNFQjE5RjY0MDBEQjZBNzlCMUVFQkQ5NDAxOTRFNUUwQTcyRjA1NjQwMEJGQUYzQTY5OTIyRDg0MDFBMUY1OEQwRkFDNjQ1NDAwQjhDNUFFRTlCM0ZGNTQwMUFGMDUzOTc4MjlDQTU0MDBDOEU5NTA4M0Y0MjMwNDAxQkMxNEU1RTBBNzI5NDQwMEVENzY5NUQxRDgzN0M0MDFDOTI0OTI0OTI0OEY0NDAxMEZFMjcyMjU5RTBBNTQwMUQ2MzQzRUIxQTFGNTQ0MDEyQkM2RDcyMDYwNkI1NDAxRTM0M0VCMUExRjU0NDQwMTQ0N0I3REI1MTcwRTQ0MDFGMDUzOTc4MjlDQkEzNDAxNEYxNjNFNjlDNThGRDQwMUZENjM0M0VCMUExOTM0MDEzRUY0MTA4OTdCQkJFNDAyMDUzOTc4MjlDQkJGOTQwMTEyRUI4RDAxREM2QUU0MDIwQkMxNEU1RTBBNzI5NDAwQjY4ODQ5MUY5NERBODQwMjEyNDkyNDkyNDkyMjE0MDA1NkIzQkNDOTNFOTlFNDAyMThEMEZBQzY4N0Q1MTQwMDE3M0M2ODg3N0Q2ODE0MDIxRjU4RDBGQUM2ODQ5M0ZGRUY2NTQwMTdFRUI5MDQwMjI1RTBBNzJGMDUzNzgzRkZFNzFGNjIxRTBCMEU1NDAyMkM2ODdENjM0M0VBODQwMDA2MzQ2QTBFRTk3NDI0MDIzMkYwNTM5NzgyOUEwNDAwMjk1NUVERkY0RjczRDQwMjM5NzgyOUNCQzE0RDA0MDA1NTEzQzE5QkMyMTY0NDAyNDAwMDAwMDAwMDAwMDQwMDgzMjEzQjdEOTA0NURYLEYpRitGK1tnbCchJSIhISNfcSJTIiMwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDNGQ0ExRjU4RDBGQUM2NUMzRkJFMjYxMjQ3M0E4RDdDM0ZEQTFGNThEMEZBQzY1QzNGRDY2NjA1MjFCOEJCNDgzRkUzOTc4MjlDQkMxNEM1M0ZFNDY4MkU4MTk1N0MzQTNGRUExRjU4RDBGQUM2NUMzRkVEQTY4Q0ZGNzcwMEIwM0ZGMDUzOTc4MjlDQkJGOTNGRjJCMUM5OEQ5Mjk3MjEzRkYzOTc4MjlDQkMxNTc5M0ZGNTZGRTAwODFGREQ4QjNGRjZEQjZEQjZEQjZEMzYzRkY3NDkzNTlDQkM1RUI3M0ZGQTFGNThEMEZBQzZCNjNGRjhFQTREMjdEOEFDNkUzRkZENjM0M0VCMUExRTczM0ZGQURFNDU0NDRFOUE2RTQwMDA1Mzk3ODI5Q0JCRjkzRkZENzUxN0I5RkEyRTZCNDAwMUY1OEQwRkFDNjhCOTQwMDBBQzgyNjMwOTY5QkM0MDAzOTc4MjlDQkMxNDk4NDAwM0JEQzAwMUJDQ0REMjQwMDUzOTc4MjlDQkMxNTg0MDA4MDFDQ0M2QjAxMjNFNDAwNkRCNkRCNkRCNkQzNjQwMENFNEQ2ODNDNEVCNzc0MDA4N0Q2MzQzRUIxOUY2NDAxMEM0RDAyRTBEMDNBRDQwMEExRjU4RDBGQUM2QjY0MDEyQTA2MzI1Q0NEREZGNDAwQkMxNEU1RTBBNzI5NDQwMTNENTVCNEU1MTNDNjg0MDBENjM0M0VCMUExRjU0NDAxNDUxQ0MxNjY3RjA3OTQwMEYwNTM5NzgyOUNCMzM0MDE0MUQzRUJFRDE3Qjk5NDAxMDUzOTc4MjlDQkJGOTQwMTM2MDZCQzBFNDM5MTk0MDExMjQ5MjQ5MjQ5MjU5NDAxMjYzMkI3RUM2RkFFQTQwMTFGNThEMEZBQzY4NDk0MDExNzA1ODU4QjM2NDIzNDAxMkM2ODdENjM0M0VBODQwMTBDMDRENjEyNDEzRjI0MDEzOTc4MjlDQkMxNDk4NDAxMDhBQ0I4QTg0M0UxQzQwMTQ2ODdENjM0M0VBRjg0MDExMTMwODdDOTM4OTdENDAxNTM5NzgyOUNCQzE1ODQwMTI4MkFFRjRERTczMDE0MDE2MEE3MkYwNTM5NzQ3NDAxNEM1NzAxM0VERDdEMjQwMTZEQjZEQjZEQjZEQTc0MDE3OTQ5NEZDOEE4OEQyNDAxN0FDNjg3RDYzNDM5NjQwMUE5QTE2OEE4NURFRjM0MDE4N0Q2MzQzRUIxOUY2NDAxRDg5MTI5RTBDQ0QzNDQwMTk0RTVFMEE3MkYwNTY0MDIwMTFBNDgyQjUyMDRFNDAxQTFGNThEMEZBQzY0NTQwMjExQTVDM0Y4Q0U0QTI0MDFBRjA1Mzk3ODI5Q0E1NDAyMUNCODlCNDcyMkZEMDQwMUJDMTRFNUUwQTcyOTQ0MDIyMjBEMzlDQzk4OTRCNDAxQzkyNDkyNDkyNDhGNDQwMjIyNzdFNkE4MEE1MzU0MDFENjM0M0VCMUExRjU0NDAyMUY3OEI3RjdCRjcwMzQwMUUzNDNFQjFBMUY1NDQ0MDIxQkIzMUZDMTIxQzBBNDAxRjA1Mzk3ODI5Q0JBMzQwMjFDNkJBRjdGQzIzOUU0MDFGRDYzNDNFQjFBMTkzNDAyMjdCODgwMjg5Njk5MTQwMjA1Mzk3ODI5Q0JCRjk0MDIzREQyQzY2MDZDMEY3NDAyMEJDMTRFNUUwQTcyOTQwMjU2NTlCNTJDOEU3M0U0MDIxMjQ5MjQ5MjQ5MjIxNDAyNjdFMUYyQzdCODZCNzQwMjE4RDBGQUM2ODdENTE0MDI2RjA3MTUwMzMyMzJENDAyMUY1OEQwRkFDNjg0OTQwMjZEMERCM0Y2RUY1OEI0MDIyNUUwQTcyRjA1Mzc4NDAyNjQ1MDEzMEUxMEMzMzQwMjJDNjg3RDYzNDNFQTg0MDI1NzEwNDQ4RkUyQzVCNDAyMzJGMDUzOTc4MjlBMDQwMjQ3QzUwNTk5NkUzOUY0MDIzOTc4MjlDQkMxNEQwNDAyMzkxNjM5QUYzODUxRTQwMjQwMDAwMDAwMDAwMDA0MDIyRDJBQjU0MTBERTYzLSUrQVhFU0xBQkVMU0c2JFEidEYrUSNFTkYrLSUmQ09MT1JHNiYlJFJHQkckIiIhISIiRjdGNy0lJUZPTlRHNiQlKkhFTFZFVElDQUciIzU=</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">Print out time-dependent variance of the number in network and at each node</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[2];
</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="556" type="two-dimensional" width="758">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Normal"><Font executable="true" size="14"># Set the time for computing cdf and moments for W_t</Font><Font style="Maple Input">
arrivalT := 5.;</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSlhcnJpdmFsVEc2IiQiIiYiIiE=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">sojourn := MapPhInfNetSojourn(A, v_A, lambda, B, mu2, k, Pr, arrivalT):</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">mean</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">sojourn[1];
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIjNIVjxtKio0M0p1ISM8</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">variance</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">sojourn[2];
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIitrVWJvSiEiKQ==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">cdf</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">sojourn[3];
</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="375" type="two-dimensional" width="620">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">Finally, display the moment differential equations for this model (uncomment the next two lines to see them)</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">   Enter the number of different arrival-source populations</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">#R := 2;</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">#MapPhInfMCNSymbolic(A, v_A, lambda,  R, B, mu2, k, Pr):</Text-field></Input><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input"># Now try an example with two sources of arrivals.</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">R := 2;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJSRzYiIiIj</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">k := 2;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSJrRzYiIiIj</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">v_A := [2,2];</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSR2X0FHNiI3JCIiI0Yn</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">m_A := vector(2):
m_A := [8,8];</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSRtX0FHNiI3JCIiKUYn</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">A := vector(2):</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">A[1] := matrix(m_A[1] + v_A[1], m_A[1] + v_A[1], [0,   .3,   .4,   .3,   0,                          0,   0,                            0,              0,                       0,
                                   1,    0,    0,    0,   0,                          0,   0,                            0,              0,                       0,
                                   0,    0,    0,    0,   0,                          0,   0,                            0,              1/2+1/5*cos(evalf(Pi)*t/4),    1/2-1/5*cos(evalf(Pi)*t/4), 
                                   0,    0,    0,    0,  .2,                          0,  .8,                            0,              0,                       0,
                                   0,    0,    0,    0,   0, 1/4-1/4*cos(evalf(Pi)*t/3),   0,   3/4+1/4*cos(evalf(Pi)*t/3),              0,                       0,
                                   0,    0,    0,    0,   0,                          0,   0,                            0,             .6,                      .4,   
                                   0,    0,    0,    0,  .5,                          0,   0,                           .5,              0,                       0,
                                   0,    0,    0,    0,  0.,                          1.,   0,                            0,              0,                       0,
                                 .25,  .25,  .25,  .25,   0,                          0,   0,                            0,              0,                       0,
                                   0,    0,    0,    0, .25,                        .25, .25,                          .25,              0,                       0

 ]);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">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</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input"/></Input><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">A[2] := matrix(m_A[2] + v_A[2], m_A[2] + v_A[2], [0,   .3,   .4,   .3,   0,                          0,   0,                            0,              0,                       0,
                                   1,    0,    0,    0,   0,                          0,   0,                            0,              0,                       0,
                                   0,    0,    0,    0,   0,                          0,   0,                            0,              1/2+1/5*cos(evalf(Pi)*t/4),    1/2-1/5*cos(evalf(Pi)*t/4), 
                                   0,    0,    0,    0,  .2,                          0,  .8,                            0,              0,                       0,
                                   0,    0,    0,    0,   0, 1/4-1/4*cos(evalf(Pi)*t/3),   0,   3/4+1/4*cos(evalf(Pi)*t/3),              0,                       0,
                                   0,    0,    0,    0,   0,                          0,   0,                            0,             .6,                      .4,   
                                   0,    0,    0,    0,  .5,                          0,   0,                           .5,              0,                       0,
                                   0,    0,    0,    0,  0.,                          1.,   0,                            0,              0,                       0,
                                 .25,  .25,  .25,  .25,   0,                          0,   0,                            0,              0,                       0,
                                   0,    0,    0,    0, .25,                        .25, .25,                          .25,              0,                       0

 ]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">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</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">lambda := vector(R, [[  7,9,7,9,7,9+5*cos(evalf(Pi)*t/2),7,9], [  7,9,7,9,7,9+5*cos(evalf(Pi)*t/2),7,9]]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSdsYW1iZGFHNiItSSd2ZWN0b3JHNiRJKnByb3RlY3RlZEdGKUkoX3N5c2xpYkdGJTYjNyQ3KiIiKCIiKkYuRi9GLiwmRi8iIiItSSRjb3NHRig2IywkSSJ0R0YlJCIrRmp6cTohIioiIiZGLkYvRi0=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">
</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">Pr2 := vector(R):</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">Pr2[1] := matrix(k+1,k+1, 
          [.3+.3*cos(3*evalf(Pi)*t/2), .2, .5-.3*cos(3*evalf(Pi)*t/2),
           .3, .4, .3,
           .5 -.5*sin(5*evalf(Pi*t)/11), .5 +.5*sin(5*evalf(Pi*t)/11), 0]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JkkkUHIyRzYiNiMiIiItSSdtYXRyaXhHNiRJKnByb3RlY3RlZEdGLEkoX3N5c2xpYkdGJjYjNyU3JSwmJCIiJCEiIkYoLUkkY29zR0YrNiMsJEkidEdGJiQiKyIpKilRN1ohIipGMiQiIiNGNCwmJCIiJkY0RihGNSQhIiRGNDclRjIkIiIlRjRGMjclLCZGQEYoLUkkc2luR0YrNiMsJEY5JCIraG0qelUiRjwkISImRjQsJkZARihGSUZAIiIh</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input"> # Pr2[1] := matrix(k+1,k+1, 
 #         [.3 +.3*cos(3*evalf(Pi)*t/2),  .2, .5-.3*cos(3*evalf(Pi)*t/2),
 #          .3, .4, .3,
 #          .5, .5, 0]);
</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#        Create the B matrix for node 1</Font></Text-field><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#          First enter the number of non-absorbing states in the first node's service process</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">m_B_1 := 3;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSZtX0JfMUc2IiIiJA==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#          Now create the B_1 matrix itself</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">B[1] := matrix(m_B_1 + 1, m_B_1 + 1,
          [.0  , 6/10,       1/10,    3/10,
           1/4-1/4*sin(2*evalf(Pi)*t/7) ,      1/4,    0,        2/4+1/4*sin(2*evalf(Pi)*t/7),
            4/7,   3/7,     0,     0,
            2/5 - 1/5 * cos(5*evalf(Pi)*t/11) ,  3/5 + 1/5 * cos(5*evalf(Pi)*t/11),     0,     0 ]);;
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JkkiQkc2IjYjIiIiLUknbWF0cml4RzYkSSpwcm90ZWN0ZWRHRixJKF9zeXNsaWJHRiY2IzcmNyYkIiIhRjIjIiIkIiImI0YoIiM1I0Y0Rjc3JiwmI0YoIiIlRigtSSRzaW5HRis2IywkSSJ0R0YmJCIrNiF6ZigqKSEjNSMhIiJGPEY7RjIsJiNGKCIiI0YoRj1GOzcmI0Y8IiIoI0Y0RkxGMkYyNyYsJiNGSUY1RigtSSRjb3NHRis2IywkRkEkIitobSp6VSIhIiojRkZGNSwmRjNGKEZRI0YoRjVGMkYy</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#        Create the B matrix for node 2</Font></Text-field><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#          First enter the number of non-absorbing states in the first node's service process</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">m_B_2 := 2;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSZtX0JfMkc2IiIiIw==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">B[2] := matrix(m_B_2 + 1 , m_B_2 + 1,  
     [                      0,    1,                             0,   
 1/3+1/3*sin(2*evalf(Pi)*t/5),  1/3,  1/3-1/3*sin(2*evalf(Pi)*t/5), 
                          2/3,  1/3,                             0  ]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JkkiQkc2IjYjIiIjLUknbWF0cml4RzYkSSpwcm90ZWN0ZWRHRixJKF9zeXNsaWJHRiY2IzclNyUiIiEiIiJGMTclLCYjRjIiIiRGMi1JJHNpbkdGKzYjLCRJInRHRiYkIitpcWpjNyEiKkY1RjUsJkY1RjJGNyMhIiJGNjclI0YoRjZGNUYx</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" style="Normal"><Font executable="false" size="14">#   Enter the set of service-rate vectors.  There is a service-rate vector for each of the k nodes and the dimension of the node-i service-rate vector is m_B_i</Font></Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mu2 := vector(k, [ [ 2,  3.5+3*cos(5*evalf(Pi)*t/7), 1.5 ], [1,1] ] );
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSRtdTJHNiItSSd2ZWN0b3JHNiRJKnByb3RlY3RlZEdGKUkoX3N5c2xpYkdGJTYjNyQ3JSIiIywmJCIjTiEiIiIiIi1JJGNvc0dGKDYjLCRJInRHRiUkIitgWipSQyMhIioiIiQkIiM6RjI3JEYzRjM=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">Pr2[2] := matrix(k+1,k+1, [ .3 - .3*sin(7*evalf(Pi)*t/11), .4, .3 + .3*sin(7*evalf(Pi)*t/11),
                            .5 - .5*sin(2*evalf(Pi)*t/3) , .5 + .5*sin(2*evalf(Pi)*t/3), 0,
                            .7, .2, .1]);
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+JkkkUHIyRzYiNiMiIiMtSSdtYXRyaXhHNiRJKnByb3RlY3RlZEdGLEkoX3N5c2xpYkdGJjYjNyU3JSwmJCIiJCEiIiIiIi1JJHNpbkdGKzYjLCRJInRHRiYkIitEYD4qKj4hIiokISIkRjQkIiIlRjQsJkYyRjVGNkYyNyUsJiQiIiZGNEY1LUY3NiMsJEY6JCIrLl5SJTQjRj0kISImRjQsJkZFRjVGR0ZFIiIhNyUkIiIoRjQkRihGNCRGNUY0</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots := MapPhInfMCNMoments(A, v_A, lambda, R, B, mu2, k, Pr2, [1,2], 0, 100);
with(plots):
mplots[1][1];
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSdtcGxvdHNHNiJGJA==</Equation></Text-field></Output><Output><Text-field layout="Maple Plot"><Plot height="548" type="two-dimensional" 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layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[1][2];

</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="519" type="two-dimensional" 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layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[2][1];
</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="629" type="two-dimensional" 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layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[2][2];
</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="561" type="two-dimensional" width="776">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">arrivalT := 4;</Text-field><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots := MapPhInfMCNSojourn(A, v_A, lambda, R, B, mu2, k, Pr2, arrivalT);
          </Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSlhcnJpdmFsVEc2IiIiJQ==</Equation></Text-field></Output><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSdtcGxvdHNHNiJJKXNvam91cm5zR0Yl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[1][1];
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIjNReCt5OnYjPjAnISM8</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[1][2];
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIitGWWgnbyYhIik=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[1][3];
</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="537" type="two-dimensional" width="814">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[2][1];
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIjNuMGJSSil6WiQ9ISM7</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[2][2];
</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiMkIithdjRTXiEiKA==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input">mplots[2][3];
</Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="548" type="two-dimensional" width="880">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Maple Input"># MapPhInfMCNSymbolic(A, v_A, lambda, R, B, mu2, k, Pr2)[2]:</Text-field></Input></Group><Group><Input><Text-field layout="Normal" linespacing="0.0" prompt="&gt; " style="Normal"/></Input></Group><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/><Text-field/></Worksheet>