Теория массового обслуживания. Сивохин А.В - 216 стр.

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216
p
7
t( ) = 0.00116232570181960186, p
8
t( ) = 0.00144698988446064956, p
9
t( ) = 0.00169491776256979052,
p
10
t( ) = 0.00194901946091610430, p
11
t( ) = 0.00220410309440581716,
p
12
t( ) = 0.00245993292638180566, p
13
t( ) = 0.00271603671613231037,
p
14
t( ) = 0.00297209283658197380, p
15
t( ) = 0.00322786169336203430,
p
16
t( ) = 0.00348316484085314534]
> add(rhs(Lpi[1][i]), i=2..18);
1.000000000
> add(rhs(Lpi[1][i]), i=2..18);
1.000000000
> Lpi[2]:=Runge_Kutt(1.0);
Lpi
2
:= [t = 1.0, p
0
t( ) = 0.288927690208365172, p
1
t( ) = 0.344856033454938760,
p
2
t( ) = 0.202560506285300812, p
3
t( ) = 0.0759234728002084608, p
4
t( ) = 0.0181620901029168579,
p
5
t( ) = 0.000553221513733471137, p
6
t( ) = 0.00414496691862422957,
p
7
t( ) = 0.00425406834969008826, p
8
t( ) = 0.00482117688249002197, p
9
t( ) = 0.00531937699949204014,
p
10
t( ) = 0.00581166570526139501, p
11
t( ) = 0.00629280659115959932,
p
12
t( ) = 0.00676432447753258244, p
13
t( ) = 0.00722721738198564470,
p
14
t( ) = 0.00768201055098183262, p
15
t( ) = 0.00812941761086394266,
p
16
t( ) = 0.00856995416645495342]
> add(rhs(Lpi[2][i]), i=2..18);
1.000000000
> Lpi[3]:=Runge_Kutt(1.5);
Lpi
3
:= [t = 1.5, p
0
t( ) = 0.272458679941338600, p
1
t( ) = 0.330123243933219956,
p
2
t( ) = 0.197740429982329214, p
3
t( ) = 0.0766777689375476024, p
4
t( ) = 0.0202121937320502605,
p
5
t( ) = 0.00239588880515325146, p
6
t( ) = 0.00625592512568351988, p
7
t( ) = 0.00652960666868769840,
p
8
t( ) = 0.00726280480204648250, p
9
t( ) = 0.00791582409614227482,
p
10
t( ) = 0.00855489086353479478, p
11
t( ) = 0.00917588806063169596,
p
12
t( ) = 0.00978119310943780484, p
13
t( ) = 0.0103725260858375142,
p
14
t( ) = 0.0109510523681965716, p
15
t( ) = 0.0115179437559921970, p
16
t( ) = 0.0120741397321708736]
> add(rhs(Lpi[3][i]), i=2..18);
1.000000000
> Lpi[4]:=Runge_Kutt(2.0);
Lpi
4
:= [t = 2.0, p
0
t( ) = 0.262924110297428237, p
1
t( ) = 0.320540131922112781, 
     p7(t) = 0.00116232570181960186, p8(t) = 0.00144698988446064956, p9(t) = 0.00169491776256979052,

     p10(t) = 0.00194901946091610430, p11(t) = 0.00220410309440581716,

     p12(t) = 0.00245993292638180566, p13(t) = 0.00271603671613231037,

     p14(t) = 0.00297209283658197380, p15(t) = 0.00322786169336203430,

     p16(t) = 0.00348316484085314534]


>   add(rhs(Lpi[1][i]), i=2..18);
                                              1.000000000

>   add(rhs(Lpi[1][i]), i=2..18);
                                              1.000000000

>   Lpi[2]:=Runge_Kutt(1.0);
Lpi2 := [t = 1.0, p0(t) = 0.288927690208365172, p1(t) = 0.344856033454938760,

     p2(t) = 0.202560506285300812, p3(t) = 0.0759234728002084608, p4(t) = 0.0181620901029168579,

     p5(t) = 0.000553221513733471137, p6(t) = 0.00414496691862422957,

     p7(t) = 0.00425406834969008826, p8(t) = 0.00482117688249002197, p9(t) = 0.00531937699949204014,

     p10(t) = 0.00581166570526139501, p11(t) = 0.00629280659115959932,

     p12(t) = 0.00676432447753258244, p13(t) = 0.00722721738198564470,

     p14(t) = 0.00768201055098183262, p15(t) = 0.00812941761086394266,

     p16(t) = 0.00856995416645495342]


>   add(rhs(Lpi[2][i]), i=2..18);
                                              1.000000000

>   Lpi[3]:=Runge_Kutt(1.5);
Lpi3 := [t = 1.5, p0(t) = 0.272458679941338600, p1(t) = 0.330123243933219956,

     p2(t) = 0.197740429982329214, p3(t) = 0.0766777689375476024, p4(t) = 0.0202121937320502605,

     p5(t) = 0.00239588880515325146, p6(t) = 0.00625592512568351988, p7(t) = 0.00652960666868769840,

     p8(t) = 0.00726280480204648250, p9(t) = 0.00791582409614227482,

     p10(t) = 0.00855489086353479478, p11(t) = 0.00917588806063169596,

     p12(t) = 0.00978119310943780484, p13(t) = 0.0103725260858375142,

     p14(t) = 0.0109510523681965716, p15(t) = 0.0115179437559921970, p16(t) = 0.0120741397321708736]


>   add(rhs(Lpi[3][i]), i=2..18);
                                              1.000000000

>   Lpi[4]:=Runge_Kutt(2.0);
Lpi4 := [t = 2.0, p0(t) = 0.262924110297428237, p1(t) = 0.320540131922112781,


                                                   216

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