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<Text-field style="Text" foreground="[0,0,255]" bold="true" size="18" layout="Heading 1256"><Font bold="true" size="18" foreground="[0,0,255]">THE  AVERAGE APPROXIMATING METHOD ON FUNCTIONAL ADJUSTMENT  QUANTITY   FOR SOLVING</Font></Text-field>
<Text-field style="Text" foreground="[255,0,0]" bold="true" size="18" layout="Heading 1256"><Font bold="true" size="18" foreground="[255,0,0]">The Volterra Integral Equation II </Font></Text-field>
<Text-field style="Normal" layout="Normal">                      (  <Font bold="true" style="Text">corrected  for solving  integral equations with  Hereditary</Font> <Font bold="true" style="Text"> kernels  )                                                                                                                                                                                                                                               </Font></Text-field>
<Text-field style="Author" layout="Author">by Co.H Tran , University of Natural Sciences  , HCMC  Vietnam - </Text-field>
<Text-field style="Author" layout="Author">              Institute of Applied Mechanics , HCMC  -  coth123@math.com   &amp;  coth123@yahoo.com        </Text-field>
<Text-field style="Normal" layout="Normal">                                                        Copyright  2004</Text-field>
<Text-field style="Normal" layout="Normal">                                                    Sat , November 06  2004  </Text-field>
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<Text-field style="Share Details" layout="Share Details"><Font bold="true" italic="true" style="Text" size="14"> </Font><Font italic="true" style="Text" size="14">** <Font bold="true"> Abstract</Font></Font><Font bold="true" italic="true" style="Text">  :</Font><Font style="Text" size="14"> </Font>Solving the Volterra's  integral equation II  with applying the Neumann series and the average approximating method on functional adjustment quantity . </Text-field>
<Text-field style="Share Details" layout="Share Details"><Font bold="true" italic="true" style="Text" size="14"> </Font><Font italic="true" style="Text" size="14">** <Font bold="true">Subjects</Font></Font><Font bold="true" italic="true" style="Text">: </Font> Viscoelasticity Mechanics , The Integral equation  . </Text-field>
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<Section collapsed="false" MultipleChoiceAnswerIndex="-1" MultipleChoiceRandomizeChoices="false" TrueFalseAnswerIndex="-1" EssayAnswerRows="5" EssayAnswerColumns="60"><Title>
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<Text-field style="Text" bold="true" size="14" layout="Normal"><Font bold="true" size="14">Copyright</Font></Text-field>
<Text-field style="Normal" layout="Normal">Co.H Tran --</Text-field>
<Text-field style="Normal" layout="Normal"> .  <Font bold="true" style="Text" size="14" foreground="[0,128,0]">The  Average Approximating Method on Functional Adjustment Quantity ( Sokolov's method )</Font> All rights reserved.  No copying or transmitting of this material is allowed without the prior written permission of Co.H Tran </Text-field>
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<Text-field style="Text" foreground="[0,128,0]" bold="true" size="18" layout="Heading 1256"><Font bold="true" size="18" foreground="[0,128,0]">The  Average Approximating Method on Functional Adjustment Quantity ( Sokolov's method ) </Font></Text-field>
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In consideration of  The Volterra Integral Equation II  ( second kind ) , we find the explicit expression for the resolvent kernel <Equation executable="false" style="2D Comment" input-equation="Gamma">NiMlJkdhbW1hRw==</Equation> ( t , t )  in the general form :
                                          v   = ( 1 + <Equation executable="false" style="2D Comment" input-equation="lambda">NiMlJ2xhbWJkYUc=</Equation>K* ) u  
  here  <Equation executable="false" style="2D Comment" input-equation="lambda">NiMlJ2xhbWJkYUc=</Equation> : arbitrary parameter . The solution of  u  can be represented with the Neumann series  :    .
The resolvent operator  <Equation executable="false" style="2D Comment" input-equation="Gamma">NiMlJkdhbW1hRw==</Equation>*   is determined by a Neumann series :   , then the kernel     . The convergence of this series  must be investigated  in  a connection with the Neumann series . 
The average approximating method on the functional adjustment quantity ( Sokolov's method ) makes  increasing  for  the rate of convergence of this series .  
From the first approximation of the solution u , we find the adjustment quantity for the next and so on .     
We consider the following equation :  
              ( 1 )
the first approximation  :      ( 2 )  by choosing the initial adjustment quantity :          ( 3 )
From  ( 2 )   and  ( 3 )  we obtain  :     ( 4 )      with       ( 5 )
the n-th  approximation  :       ( 6 )      and the adjustment quantity of the n-th order can then be written  as : 
    ( 7 )   here   ( 8 )   . From ( 6 ) , ( 7 ) and ( 8 )  we have  :       ( 9 )    
Denoting the formulas ( 6 ) to ( 9 )  can be carried out by the computer  programming language. We can show that the convergence condition of this method is     ( 10 )  here   : the project-operator from the Banach's space B into  its space  Bo (  the solution  u   B  )  
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<Section collapsed="false" MultipleChoiceAnswerIndex="-1" MultipleChoiceRandomizeChoices="false" TrueFalseAnswerIndex="-1" EssayAnswerRows="5" EssayAnswerColumns="60"><Title>
<Text-field style="Text" foreground="[0,128,0]" bold="true" size="18" layout="Heading 1"><Font bold="true" size="18" foreground="[0,128,0]">                                Sokolov's method </Font></Text-field></Title>
<Text-field style="Normal" layout="Normal">  As seen , the first approximation  : <Equation executable="false" style="2D Comment" input-equation="u1(t) = v(t)+lambda*alpha[1]*int(K(t, tau), tau = a .. b)">NiMvLSUjdTFHNiMlInRHLCYtJSJ2R0YmIiIiKiglJ2xhbWJkYUdGKyYlJmFscGhhRzYjRitGKy0lJGludEc2JC0lIktHNiRGJyUkdGF1Ry9GNzslImFHJSJiR0YrRis=</Equation>    We choose the initial adjustment quantity :<Equation executable="false" style="2D Comment" input-equation="alpha[1] = int(u1(t), t = a .. b)/(b-a)">NiMvJiUmYWxwaGFHNiMiIiIqJi0lJGludEc2JC0lI3UxRzYjJSJ0Ry9GLzslImFHJSJiR0YnLCZGM0YnRjIhIiJGNQ==</Equation>   with      <Equation executable="false" style="2D Comment" input-equation="u[0](x) := 0">NiM+LSYlInVHNiMiIiE2IyUieEdGKA==</Equation> ; <Equation executable="false" style="2D Comment" input-equation="T[1](x) := u[1](x)">NiM+LSYlIlRHNiMiIiI2IyUieEctJiUidUdGJ0Yp</Equation></Text-field>
<Text-field style="Normal" layout="Normal"><Equation executable="false" style="2D Comment" input-equation="The">NiMlJFRoZUc=</Equation> adjustment quantity of the order i-th can be expresssed : <Equation executable="false" style="2D Comment" input-equation="alpha[i+1] := lambda*int(K*(T[i](y)-T[i-1](y)-alpha[i]), y = a .. b)*(b-a)/D">NiM+JiUmYWxwaGFHNiMsJiUiaUciIiJGKUYpKiolJ2xhbWJkYUdGKS0lJGludEc2JComJSJLR0YpLCgtJiUiVEc2I0YoNiMlInlHRiktJkY0NiMsJkYoRilGKSEiIkY2RjwmRiVGNUY8RikvRjc7JSJhRyUiYkdGKSwmRkFGKUZARjxGKSUiREdGPA==</Equation></Text-field>
<Text-field style="Normal" layout="Normal">The coefficient <Equation executable="false" style="2D Comment" input-equation="alpha[i+2] := min(alpha[i], lambda*int(K*(T[i](y)-T[i-1](y)-alpha[i]), y = a .. b)*(b-a)/D)">NiM+JiUmYWxwaGFHNiMsJiUiaUciIiIiIiNGKS0lJG1pbkc2JCZGJTYjRigqKiUnbGFtYmRhR0YpLSUkaW50RzYkKiYlIktHRiksKC0mJSJUR0YvNiMlInlHRiktJkY6NiMsJkYoRilGKSEiIkY7RkFGLkZBRikvRjw7JSJhRyUiYkdGKSwmRkVGKUZERkFGKSUiREdGQQ==</Equation></Text-field>
<Text-field style="Normal" layout="Normal">Compare with the initial function and we have the error estimated : </Text-field>
<Text-field style="2D Comment" layout="Normal"><Equation executable="false" style="2D Comment" input-equation="saiso[i] := sqrt(int(abs(u[i+1](x)-u[i](x))^2, x = a .. b)/(b-a))">NiM+JiUmc2Fpc29HNiMlImlHLSUlc3FydEc2IyomLSUkaW50RzYkKiQpLSUkYWJzRzYjLCYtJiUidUc2IywmRiciIiJGOkY6NiMlInhHRjotJkY3RiZGOyEiIiIiI0Y6L0Y8OyUiYUclImJHRjosJkZERjpGQ0Y/Rj8=</Equation></Text-field>
<Text-field style="2D Comment" layout="Normal"></Text-field>
<Group labelreference="L19" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">restart; interface(warnlevel=0):</Text-field>
</Input>
</Group>
</Section>
<Group labelreference="L5" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">xapxi:=proc(f,lambda,a,b,n,K)</Text-field>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">local s,smax,smin,saiso,i,D,T,eq1,alpha,eq,alpha1,iv,dv;  eq1:=u(x)=f+lambda*int(K*u(y), y=a..b);;printf(&quot;\n%s&quot;,&quot; &quot;);print(&quot;*********************************************************************&quot;);print(&quot;                         THE VOLTERRA INTEGRAL EQUATION II ( second kind ) :&quot;,eq1,&quot;*********************************************************************&quot;);u[1](x):=f+alpha1*lambda*int(K, y=a..b);alpha:=int(u[1](x), x=a..b);eq:=alpha1=alpha;printf(&quot;\n%s&quot;,&quot; RECURRING TASKS NUMBER &quot;);print(&quot;1&amp;/.THE EQUATION OF 1st ADJUSTMENT QUANTITY : &quot;, eq);alpha1:=Re(solve(eq,alpha1));print(&quot; THE 1st ADJUSTMENT QUANTITY : alpha[1]=&quot;,evalf(alpha1,3));alpha[1]:=alpha1;u[1](x):=f+alpha[1]*lambda*int(K, y=a..b);print(&quot; FUNCTION u[1](x)=&quot;,u[1](x));;</Text-field>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">T[0](x):=0:</Text-field>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">T[1](x):=x-&gt;u[1](x);D:=b-a-lambda*int(int(K, y=a..b), x=a..b);                                                    for  i  from  1  to  n  do  u[0](x):=0:T[0](y):=0:T[1](x):=u[1](x);T[i](y):=subs(x=y,T[i](x));T[i-1](y):=subs(x=y,T[i-1](x));;printf(&quot;\n%s&quot;,&quot; &quot;);print(&quot; COMPARE WITH THE INITIAL FUNCTION&quot;,u[i-1],&quot;(x)=&quot;,T[i-1](x));;printf(&quot;\n%s&quot;,&quot; &quot;);print(&quot; -------------------------------------------------------------------------------------------&quot;);printf(&quot;\n%s&quot;,&quot; RECURRING LOOP No &quot;);printf(&quot;\n%s&quot;,&quot; &quot;); ;print(i+1,&quot;&amp;/.  ADJUSTMENT QUANTITY OF :&quot;,i+1,&quot; order WE OBTAIN : &quot;);;alpha[i+1]:=(lambda/D)*int(int(K*(T[i](y)-T[i-1](y)-alpha[i]), y=a..b), x=a..b); alpha[i+1]:=evalf(alpha[i+1],5);;alpha[i+2]:=min(alpha[i+1],alpha[i]);;alpha[i+2]:= evalf(alpha[i+2],5);             ;T[i+1](x):=f+lambda*int(K*(T[i](y)+alpha[i+1]), y=a..b);u[i+1](x):=T[i+1](x);;print(&quot; FUNCTION &quot;,u[i+1],&quot;(x)=&quot;,T[i+1](x));print(&quot; ALPHA COEFFICIENT&quot;,[i+1],&quot;=&quot; ,evalf(alpha[i+1],5));;;;saiso[i]:=sqrt((1/(b-a))*int((abs(u[i+1](x)-u[i](x))^2), x=a..b));;;;print(&quot; ERROR OF : &quot;,u[i+1],&quot;(x)&quot;,&quot; AND &quot;,u[i],&quot;(x)&quot;,&quot; IS :&quot;);print( &quot; ERROR ESTIMATED = &quot;,evalf(saiso[i],5));</Text-field>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">od:printf(&quot;\n%s&quot;,&quot; &quot;);printf(&quot;\n%s&quot;,&quot; &quot;); print(&quot;--------------------------------CONCLUSION-------------------------------- &quot;);;printf(&quot;\n%s&quot;,&quot; &quot;);print( &quot;THE ESTIMATED ERRORS OF &quot;);for  i  from  1  to  n  do  print( &quot; order &quot;,[i],&quot; IS :&quot;, evalf(saiso[i],5));od:;printf(&quot;\n%s&quot;,&quot; &quot;);printf(&quot;\n%s&quot;,&quot; &quot;);  </Text-field>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">end:</Text-field>
</Input>
</Group>
<Group labelreference="L6" drawlabel="true">
<Input>
<Text-field style="Normal" layout="Normal">It is easy to see that   <Equation executable="false" style="2D Comment" input-equation="u^k">NiMpJSJ1RyUia0c=</Equation>(x) n is a Cauchy sequence in L2(T) as k -&gt; <Equation executable="false" style="2D Comment" input-equation="infinity">NiMlKWluZmluaXR5Rw==</Equation>.
It follows from the completeness of L2(T) that it converges in the L2 sense to a
sum g in L2(T). That is, we have
lim || <Equation executable="false" style="2D Comment" input-equation="u^k">NiMpJSJ1RyUia0c=</Equation>(x) -<Equation executable="false" style="2D Comment" input-equation="u^(k-1)">NiMpJSJ1RywmJSJrRyIiIkYnISIi</Equation>(x) ||  =  0   k -&gt; <Equation executable="false" style="2D Comment" input-equation="infinity">NiMlKWluZmluaXR5Rw==</Equation></Text-field>
</Input>
</Group>
<Group labelreference="L7" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">dothi:=proc(k,m,n,h)</Text-field>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">local y,ym,yn;</Text-field>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">with(plottools):with(plots):y:=u[k](x);ym:=u[m](x);yn:=u[n](x);print(&quot;GRAPHIC :&quot;, u[k],&quot;(x) =  &quot;,u[k](x),&quot; RED &quot;);;print(&quot;GRAPHIC :&quot;, u[m],&quot;(x) =  &quot;,u[m](x),&quot; YELLOW &quot;);;print(&quot;GRAPHIC :&quot;, u[n],&quot;(x) =  &quot;,u[n](x),&quot; BLUE &quot;); :plot([y(x),ym,yn],x=-h..h,color=[red,yellow,blue],thickness=[3,9,15],title='APPROXIMATEDGRAPHICS');</Text-field>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">end:</Text-field>
</Input>
</Group>
<Group labelreference="L8" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">xapxi(-20.2*sqrt(x),  3  , 0  , 1  , 10 , sqrt(x)*(y+10)  );</Text-field>
</Input>
<Output>
<Text-field style="Line Printed Output" layout="Line Printed Output">
 </Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">UWBvKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqNiI=</Equation></Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output" display="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">NiVRZ29+fn5+fn5+fn5+fn5+fn5+fn5+fn5+fn5+VEhFflZPTFRFUlJBfklOVEVHUkFMfkVRVUFUSU9OfklJfih+c2Vjb25kfmtpbmR+KX46NiIvLUkidUdGJDYjSSJ4R0YkLCYqJEYpIyIiIiIiIyQhJC0jISIiLUkkaW50RzYkJSpwcm90ZWN0ZWRHSShfc3lzbGliR0YkNiQqKEYpRiwsJkkieUdGJEYtIiM1Ri1GLS1GJzYjRjpGLS9GOjsiIiFGLSIiJFFgbyoqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKkYk</Equation></Text-field>
</Output>
<Output>
<Text-field style="Line Printed Output" layout="Line Printed Output">
 RECURRING TASKS NUMBER </Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output" display="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">NiRRTzEmLy5USEV+RVFVQVRJT05+T0Z+MXN0fkFESlVTVE1FTlR+UVVBTlRJVFl+On42Ii9JJ2FscGhhMUdGJCwmJCErbm1tWTghIikiIiJGJiQiI0AiIiE=</Equation></Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiRRSX5USEV+MXN0fkFESlVTVE1FTlR+UVVBTlRJVFl+On5hbHBoYVsxXT02IiQiJHQnISIk</Equation></Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output" display="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">NiRRM35GVU5DVElPTn51WzFdKHgpPTYiLCQqJEkieEdGJCMiIiIiIiMkIiorKyssIiEiKQ==</Equation></Text-field>
</Output>
<Output>
<Text-field style="Line Printed Output" layout="Line Printed Output">
 </Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiZRQ35DT01QQVJFfldJVEh+VEhFfklOSVRJQUx+RlVOQ1RJT042IiZJInVHRiQ2IyIiIVElKHgpPUYkRig=</Equation></Text-field>
</Output>
<Output>
<Text-field style="Line Printed Output" layout="Line Printed Output">
 </Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">UWdwfi0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS02Ig==</Equation></Text-field>
</Output>
<Output>
<Text-field style="Line Printed Output" layout="Line Printed Output">
 RECURRING LOOP No 
 </Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiYiIiNRPiYvLn5+QURKVVNUTUVOVH5RVUFOVElUWX5PRn46NiJGI1E0fm9yZGVyfldFfk9CVEFJTn46fkYl</Equation></Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output" display="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">NiZRK35GVU5DVElPTn42IiZJInVHRiQ2IyIiI1ElKHgpPUYkLCQqJEkieEdGJCMiIiJGKCQiKTAsKioqKiEiKQ==</Equation></Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NiZRM35BTFBIQX5DT0VGRklDSUVOVDYiNyMiIiNRIj1GJCQhJkx0JyEiKA==</Equation></Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">NilRLX5FUlJPUn5PRn46fjYiJkkidUdGJDYjIiIjUSQoeClGJFEmfkFORH5GJCZGJjYjIiIiRilRJn5JU346RiQ=</Equation></Text-field>
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plot-ytrans="0.0">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</Output>
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<Group labelreference="L10" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">1+Int(x*y*u(y),y = 0 .. x);</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output" display="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">LCYiIiJGIy1JJEludEc2JCUqcHJvdGVjdGVkR0koX3N5c2xpYkc2IjYkKihJInhHRilGI0kieUdGKUYjLUkidUdGKTYjRi1GIy9GLTsiIiFGLEYj</Equation></Text-field>
</Output>
</Group>
<Group labelreference="L11" drawlabel="true">
<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">K:=1/18*x^7*y+1/18*x*y^7-1/9*x^4*y^4;</Text-field>
</Input>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output" display="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">LCgqJkkieEc2IiIiKEkieUdGJSIiIiNGKCIjPSomRiRGKEYnRiZGKSomRiQiIiVGJ0YtIyEiIiIiKg==</Equation></Text-field>
</Output>
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<Input>
<Text-field prompt="&gt; " style="Maple Input" layout="Normal">xapxi(   1   ,   1   ,  0    ,  1    ,   15    ,  K  );</Text-field>
</Input>
<Output>
<Text-field style="Line Printed Output" layout="Line Printed Output">
 </Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output">UWBvKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqNiI=</Equation></Text-field>
</Output>
<Output>
<Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output" display="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">NiVRZ29+fn5+fn5+fn5+fn5+fn5+fn5+fn5+fn5+VEhFflZPTFRFUlJBfklOVEVHUkFMfkVRVUFUSU9OfklJfih+c2Vjb25kfmtpbmR+KX46NiIvLUkidUdGJDYjSSJ4R0YkLCYiIiJGKy1JJGludEc2JCUqcHJvdGVjdGVkR0koX3N5c2xpYkdGJDYkKiYsKComRikiIihJInlHRiRGKyNGKyIjPSomRilGK0Y2RjVGNyomRikiIiVGNkY7IyEiIiIiKkYrLUYnNiNGNkYrL0Y2OyIiIUYrRitRYG8qKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKioqKipGJA==</Equation></Text-field>
</Output>
<Output>
<Text-field style="Line Printed Output" layout="Line Printed Output">
 RECURRING TASKS NUMBER </Text-field>
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<Text-field style="Text" layout="Normal"><Font italic="true">Legal Notice: The copyright for this application is owned by Maplesoft. The application is intended to demonstrate the use of Maple to solve a particular problem. It has been made available for product evaluation purposes only and may not be used in any other context without the express permission of Maplesoft. </Font></Text-field>
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