# Solve a system of parametric equations

I have a system of parametric equations (with a total number of 8). I tried to solve this system by using Solve. I have not received an answer after about 4 hours!

Is there a way to solve this equation system in a reasonable time?

bc1 = Subscript[C, 5] + (
2 Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) (Sqrt[A] Subscript[C, 2] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) + (Sqrt[A] Subscript[
B, ges] (Subscript[C, 1] + Subscript[C, 3] + Subscript[C,
4]) + (Subscript[C, 1] - Subscript[C, 3] - Subscript[C,
4]) Subscript[p, 1]) Subscript[p, 2]))/(Sqrt[A] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p, 2]);

bc2 = 1/2 (-((2 q)/Subscript[NF, o]) + 1/(Sqrt[A] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p, 2])
4 Subscript[B,
s] (Subscript[B, o] + Subscript[B,
u]) ((Sqrt[A] Subscript[B, ges] + Subscript[p,
1]) (A Subscript[B, ges] Subscript[C, 2] -
Sqrt[A] Subscript[C, 2] Subscript[p, 1] +
Subscript[C, 1] Subscript[p, 2])
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\) + (Subscript[C, 3] +
Subscript[C, 4]) (Sqrt[A] Subscript[B, ges] - Subscript[p,
1]) Subscript[p, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)));

bc3 = (-A^(3/2)
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) (A^(
3/2) (Subscript[C, 7] - Subscript[C, 8]) Subscript[p, 2] +
Sqrt[A] Subscript[B,
s] (-Subscript[C, 7] + Subscript[C, 8]) Subscript[p, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\) + 2
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
2 Sqrt[A] Subscript[B, ges]
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[p,
2] ((Subscript[C, 3] + Subscript[C, 4]) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) + Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))) +
Subscript[p,
1] (A Subscript[C, 7] Subscript[p, 1] Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
A Subscript[C, 8] Subscript[p, 1] Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) + 2
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) (Sqrt[A] Subscript[C, 2] Subscript[p, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
Subscript[p,
2] ((Subscript[C, 3] + Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) + Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (-A + Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))))))/(Sqrt[A] Sqrt[
Subscript[B, s]] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)));

bc4 = Subscript[C, 5] + L Subscript[C, 6] +
1/2 (-((L^2 q)/Subscript[NF, o]) + (
4 E^(-L Subscript[p, 3]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 1])/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] - Subscript[p, 1])) + (
4 E^(-L Subscript[p, 4]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 3])/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] + Subscript[p, 1])) + (
4 E^(L Subscript[p, 4]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 4])/(
A Subscript[B, ges] + Sqrt[A] Subscript[p, 1]) + (
4 E^(L Subscript[p, 3]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 2])/
Subscript[p, 2]);

bc5 = 1/2 (-((2 q)/Subscript[NF, o]) + (
4 E^(-L Subscript[p, 3]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] - Subscript[p, 1])) + (
4 E^(L Subscript[p, 3]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))/Subscript[p, 2] + (
4 E^(-L Subscript[p, 4]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 3]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] + Subscript[p, 1])) + (
4 E^(L Subscript[p, 4]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 4]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))/(
A Subscript[B, ges] + Sqrt[A] Subscript[p, 1]));

bc6 = (E^(-L (Sqrt[A]/Sqrt[Subscript[B, s]] + Subscript[p, 3] +
Subscript[p, 4])) (-A^(3/2) E^(
L (Subscript[p, 3] + Subscript[p, 4]))
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) (2 E^(
L (Sqrt[A]/Sqrt[Subscript[B, s]] + Subscript[p, 3]))
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) +
Sqrt[A] (Subscript[C, 7] -
E^((2 Sqrt[A] L)/Sqrt[Subscript[B, s]]) Subscript[C,
8]) Subscript[p, 2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
2 Sqrt[A] E^((Sqrt[A] L)/Sqrt[Subscript[B, s]]) Subscript[B,
ges]
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[p,
2] (E^(L Subscript[p,
3]) (Subscript[C, 3] +
E^(2 L Subscript[p, 4]) Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) +
E^(L Subscript[p, 4]) Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))) +
Subscript[p,
1] (A E^(
L (Subscript[p, 3] + Subscript[p, 4])) (Subscript[C, 7] -
E^((2 Sqrt[A] L)/Sqrt[Subscript[B, s]]) Subscript[C,
8]) Subscript[p, 1] Subscript[p, 2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
2 E^(L (Sqrt[A]/Sqrt[Subscript[B, s]] + Subscript[p, 3]))
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B,
u]) (Sqrt[A] E^(L (Subscript[p, 3] + Subscript[p, 4]))
Subscript[C, 2] Subscript[p, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
Subscript[p,
2] ((Subscript[C, 3] +
E^(2 L Subscript[p, 4]) Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) -
E^(L (-Subscript[p, 3] + Subscript[p, 4])) Subscript[
C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)))))))/(Sqrt[A] Sqrt[
Subscript[B, s]] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)));

bc7 = -(1/
2) (Subscript[B, o] + Subscript[B,
u]) (-((4 Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] - Subscript[p, 1]))) + (
4 Subscript[B, s] (Subscript[B, o] + Subscript[B, u]) Subscript[
C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\))/Subscript[p, 2] - (
4 Subscript[B, s] (Subscript[B, o] + Subscript[B, u]) Subscript[
C, 3]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$3$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] + Subscript[p, 1])) + (
4 Subscript[B, s] (Subscript[B, o] + Subscript[B, u]) Subscript[
C, 4]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$3$$]\))/(
A Subscript[B, ges] + Sqrt[A] Subscript[p, 1])) +
A (Subscript[C, 7] + Subscript[C, 8] - (2
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$2$$]\) (Subscript[B, o] +
Subscript[B, u]) (A^2
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
A Subscript[B, ges] Subscript[p,
2] ((Subscript[C, 3] - Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$3$$]\) + Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))) -
Sqrt[A] Subscript[p,
1] (Sqrt[A] Subscript[C, 2] Subscript[p, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
Subscript[p,
2] (-(Subscript[C, 3] - Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$3$$]\) + Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))))))/(A (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))));

bc8 = -(1/2) Subscript[B,
ges] (-((2 q)/Subscript[NF, o]) + (
4 E^(-((L Subscript[p, 3])/2)) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] - Subscript[p, 1])) + (
4 E^((L Subscript[p, 3])/2) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))/Subscript[p, 2] + (
4 E^(-((L Subscript[p, 4])/2)) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 3]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] + Subscript[p, 1])) + (
4 E^((L Subscript[p, 4])/2) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 4]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))/(
A Subscript[B, ges] +
Sqrt[A] Subscript[p, 1])) + (E^(-(1/2)
L (Sqrt[A]/Sqrt[Subscript[B, s]] + Subscript[p, 3] +
Subscript[p, 4])) Sqrt[Subscript[B,
s]] (-A^(3/2) E^(1/2 L (Subscript[p, 3] + Subscript[p, 4]))
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) (2 E^(
1/2 L (Sqrt[A]/Sqrt[Subscript[B, s]] + Subscript[p, 3]))
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) +
Sqrt[A] Subscript[C, 7] Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) -
Sqrt[A] E^((Sqrt[A] L)/Sqrt[Subscript[B, s]]) Subscript[C,
8] Subscript[p, 2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
2 Sqrt[A] E^((Sqrt[A] L)/(2 Sqrt[Subscript[B, s]])) Subscript[
B, ges]
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[p,
2] (E^((L Subscript[p, 3])/
2) (Subscript[C, 3] +
E^(L Subscript[p, 4]) Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) +
E^((L Subscript[p, 4])/2) Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))) +
Subscript[p,
1] (A E^(1/2 L (Subscript[p, 3] + Subscript[p, 4]))
Subscript[C, 7] Subscript[p, 1] Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
A E^(1/2 L ((2 Sqrt[A])/Sqrt[Subscript[B, s]] + Subscript[
p, 3] + Subscript[p, 4])) Subscript[C, 8] Subscript[p,
1] Subscript[p, 2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
2 E^((Sqrt[A] L)/(2 Sqrt[Subscript[B, s]]))
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B,
u]) (Sqrt[A] E^(
L Subscript[p, 3] + (L Subscript[p, 4])/2) Subscript[C,
2] Subscript[p, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
Subscript[p,
2] (E^((L Subscript[p, 3])/
2) (Subscript[C, 3] +
E^(L Subscript[p, 4]) Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) -
E^((L Subscript[p, 4])/2) Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)))))))/(Sqrt[A] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)));

rc8 =  1/8 (2 L^2 q +
4 Subscript[NF,
o] (-2 Subscript[C, 5] - L Subscript[C, 6] - (
4 E^(-((L Subscript[p, 3])/2)) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 1])/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] - Subscript[p, 1])) - (
4 E^(-((L Subscript[p, 4])/2)) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) (Subscript[C, 3] +
E^(L Subscript[p, 4]) Subscript[C, 4]))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] + Subscript[p, 1])) - (
4 E^((L Subscript[p, 3])/2) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 2])/
Subscript[p, 2]));

Solve[{bc1 == 0, bc2 == 0, bc3 == 0, bc4 == 0, bc5 == 0, bc6 == 0,
bc7 == q*L/2, bc8 == rc8}, {Subscript[C, 1], Subscript[C, 2],
Subscript[C, 3], Subscript[C, 4], Subscript[C, 5], Subscript[C, 6],
Subscript[C, 7], Subscript[C, 8] }]

-
copy your code and paste it into your question – k_v Feb 15 '15 at 11:55
The code is very long! – alisha Feb 15 '15 at 13:40
Is it possible to post the notebookk file here? – alisha Feb 15 '15 at 13:43
sorry for delay, first of all one need to avoid of using Subscript and C in the name of variables, use better x[y] instead of Subscript[x,y] and c[i] instead of C[i] becouse C is reserved symbol – k_v Feb 15 '15 at 17:19
to transform your equations to the wright form apply this code to each of them /. {Subscript[C, i_] -> c[i], Subscript[A_, B_] -> A[B] } – k_v Feb 15 '15 at 17:24

# Beware, traveler: Much code ahead!

So, let's go:

Subscript is not a symbol for Mathematica (well, Subscript is, obviously, but its combination with arguments, i.e. Subscript[...] is not), which leads to surprising behavior sometimes. You can make symbols from such constructs with the Notation package however, if you really require that:

Needs["Notation"];
sym[expr_]:=Symbolize[ParsedBoxWrapper[ToBoxes[expr]]]


and make a symbol of Subscript[x,y] like so: sym[Subscript[x,y]]. Further information is found in the documentation.

If you do not want to deal with that, read on.

I took your equations and replaced the subscripts with the following construct (inspect the last four lines):

{bc1, bc2, bc3, bc4, bc5, bc6, bc7, bc8, rc8} = {Subscript[C, 5] + (
2 Subscript[B,
s] (Subscript[B, o] +
Subscript[B, u]) (Sqrt[A] Subscript[C, 2] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) + (Sqrt[A] Subscript[
B,
ges] (Subscript[C, 1] + Subscript[C, 3] + Subscript[C,
4]) + (Subscript[C, 1] -
Subscript[C, 3] - Subscript[C,
4]) Subscript[p, 1]) Subscript[p,
2]))/(Sqrt[A] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p, 2]),
1/2 (-((2 q)/Subscript[NF, o]) + 1/(Sqrt[A] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p, 2])
4 Subscript[B,
s] (Subscript[B, o] + Subscript[B,
u]) ((Sqrt[A] Subscript[B, ges] + Subscript[p,
1]) (A Subscript[B, ges] Subscript[C, 2] -
Sqrt[A] Subscript[C, 2] Subscript[p, 1] +
Subscript[C, 1] Subscript[p, 2])
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\) + (Subscript[C, 3] +
Subscript[C, 4]) (Sqrt[A] Subscript[B, ges] -
Subscript[p,
1]) Subscript[p, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))),
(-A^(3/2)
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) (A^(
3/2) (Subscript[C, 7] -
Subscript[C, 8]) Subscript[p, 2] +
Sqrt[A] Subscript[B,
s] (-Subscript[C, 7] + Subscript[C, 8]) Subscript[
p, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\) + 2
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
2 Sqrt[A] Subscript[B, ges]
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[p,
2] ((Subscript[C, 3] + Subscript[C, 4]) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) + Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))) +
Subscript[p,
1] (A Subscript[C, 7] Subscript[p, 1] Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
A Subscript[C, 8] Subscript[p, 1] Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) + 2
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) (Sqrt[A] Subscript[C, 2] Subscript[p, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
Subscript[p,
2] ((Subscript[C, 3] + Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) + Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (-A + Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))))))/(Sqrt[A] Sqrt[
Subscript[B, s]] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))),
Subscript[C, 5] + L Subscript[C, 6] +
1/2 (-((L^2 q)/Subscript[NF, o]) + (
4 E^(-L Subscript[p, 3]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C,
1])/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] - Subscript[p, 1])) + (
4 E^(-L Subscript[p, 4]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C,
3])/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] + Subscript[p, 1])) + (
4 E^(L Subscript[p, 4]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C,
4])/(
A Subscript[B, ges] + Sqrt[A] Subscript[p, 1]) + (
4 E^(L Subscript[p, 3]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C,
2])/
Subscript[p, 2]), 1/2 (-((2 q)/Subscript[NF, o]) + (
4 E^(-L Subscript[p, 3]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] - Subscript[p, 1])) + (
4 E^(L Subscript[p, 3]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))/Subscript[p, 2] + (
4 E^(-L Subscript[p, 4]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 3]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] + Subscript[p, 1])) + (
4 E^(L Subscript[p, 4]) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 4]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))/(
A Subscript[B, ges] +
Sqrt[A] Subscript[p,
1])), (E^(-L (Sqrt[A]/Sqrt[Subscript[B, s]] +
Subscript[p, 3] +
Subscript[p, 4])) (-A^(3/2) E^(
L (Subscript[p, 3] + Subscript[p, 4]))
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) (2 E^(
L (Sqrt[A]/Sqrt[Subscript[B, s]] + Subscript[p, 3]))
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) +
Sqrt[A] (Subscript[C, 7] -
E^((2 Sqrt[A] L)/Sqrt[Subscript[B, s]]) Subscript[C,
8]) Subscript[p, 2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
2 Sqrt[A] E^((Sqrt[A] L)/Sqrt[Subscript[B, s]]) Subscript[B,
ges]
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[p,
2] (E^(L Subscript[p,
3]) (Subscript[C, 3] +
E^(2 L Subscript[p, 4]) Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) +
E^(L Subscript[p, 4]) Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))) +
Subscript[p,
1] (A E^(
L (Subscript[p, 3] + Subscript[p, 4])) (Subscript[C,
7] -
E^((2 Sqrt[A] L)/Sqrt[Subscript[B, s]]) Subscript[C,
8]) Subscript[p, 1] Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
2 E^(L (Sqrt[A]/Sqrt[Subscript[B, s]] + Subscript[p, 3]))
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B,
u]) (Sqrt[A] E^(L (Subscript[p, 3] + Subscript[p, 4]))
Subscript[C, 2] Subscript[p, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
Subscript[p,
2] ((Subscript[C, 3] +
E^(2 L Subscript[p, 4]) Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) -
E^(L (-Subscript[p, 3] + Subscript[p, 4])) Subscript[
C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)))))))/(Sqrt[A] Sqrt[
Subscript[B, s]] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))), -(1/
2) (Subscript[B, o] + Subscript[B,
u]) (-((4 Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[
C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] - Subscript[p, 1]))) + (
4 Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[
C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\))/Subscript[p, 2] - (
4 Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[
C, 3]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$3$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] + Subscript[p, 1])) + (
4 Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[
C, 4]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$3$$]\))/(
A Subscript[B, ges] + Sqrt[A] Subscript[p, 1])) +
A (Subscript[C, 7] + Subscript[C, 8] - (2
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$2$$]\) (Subscript[B, o] +
Subscript[B, u]) (A^2
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
A Subscript[B, ges] Subscript[p,
2] ((Subscript[C, 3] - Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$3$$]\) + Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))) -
Sqrt[A] Subscript[p,
1] (Sqrt[A] Subscript[C, 2] Subscript[p, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
Subscript[p,
2] (-(Subscript[C, 3] - Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$3$$]\) + Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$3$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))))))/(A (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)))), -(1/2) Subscript[B,
ges] (-((2 q)/Subscript[NF, o]) + (
4 E^(-((L Subscript[p, 3])/2)) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C,
1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] - Subscript[p, 1])) + (
4 E^((L Subscript[p, 3])/2) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C,
2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))/Subscript[p, 2] + (
4 E^(-((L Subscript[p, 4])/2)) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C,
3]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] + Subscript[p, 1])) + (
4 E^((L Subscript[p, 4])/2) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C,
4]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))/(
A Subscript[B, ges] +
Sqrt[A] Subscript[p, 1])) + (E^(-(1/2)
L (Sqrt[A]/Sqrt[Subscript[B, s]] + Subscript[p, 3] +
Subscript[p, 4])) Sqrt[Subscript[B,
s]] (-A^(3/2) E^(1/2 L (Subscript[p, 3] + Subscript[p, 4]))
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) (2 E^(
1/2 L (Sqrt[A]/Sqrt[Subscript[B, s]] +
Subscript[p, 3]))
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[C, 2]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) +
Sqrt[A] Subscript[C, 7] Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) -
Sqrt[A] E^((Sqrt[A] L)/Sqrt[Subscript[B, s]]) Subscript[C,
8] Subscript[p, 2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
2 Sqrt[A] E^((Sqrt[A] L)/(2 Sqrt[Subscript[B, s]])) Subscript[
B, ges]
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B, u]) Subscript[p,
2] (E^((L Subscript[p, 3])/
2) (Subscript[C, 3] +
E^(L Subscript[p, 4]) Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) +
E^((L Subscript[p, 4])/2) Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))) +
Subscript[p,
1] (A E^(1/2 L (Subscript[p, 3] + Subscript[p, 4]))
Subscript[C, 7] Subscript[p, 1] Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) -
A E^(1/2 L ((2 Sqrt[A])/Sqrt[Subscript[B, s]] + Subscript[
p, 3] + Subscript[p, 4])) Subscript[
C, 8] Subscript[p,
1] Subscript[p, 2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
2 E^((Sqrt[A] L)/(2 Sqrt[Subscript[B, s]]))
\!$$\*SubsuperscriptBox[\(B$$, $$s$$, $$5/2$$]\) (Subscript[B, o] +
Subscript[B,
u]) (Sqrt[A] E^(
L Subscript[p, 3] + (L Subscript[p, 4])/
2) Subscript[C,
2] Subscript[p, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)) +
Subscript[p,
2] (E^((L Subscript[p, 3])/
2) (Subscript[C, 3] +
E^(L Subscript[p, 4]) Subscript[C, 4]) (A -
Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\))
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$4$$]\) -
E^((L Subscript[p, 4])/2) Subscript[C, 1]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$4$$]\) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\)))))))/(Sqrt[A] (A
\!$$\*SubsuperscriptBox[\(B$$, $$ges$$, $$2$$]\) -
\!$$\*SubsuperscriptBox[\(p$$, $$1$$, $$2$$]\)) Subscript[p,
2] (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$3$$, $$2$$]\)) (A - Subscript[B, s]
\!$$\*SubsuperscriptBox[\(p$$, $$4$$, $$2$$]\))), 1/8 (2 L^2 q +
4 Subscript[NF,
o] (-2 Subscript[C, 5] - L Subscript[C, 6] - (
4 E^(-((L Subscript[p, 3])/2)) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 1])/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] - Subscript[p, 1])) - (
4 E^(-((L Subscript[p, 4])/2)) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) (Subscript[C, 3] +
E^(L Subscript[p, 4]) Subscript[C, 4]))/(
Sqrt[A] (Sqrt[A] Subscript[B, ges] + Subscript[p, 1])) - (
4 E^((L Subscript[p, 3])/2) Subscript[B,
s] (Subscript[B, o] + Subscript[B, u]) Subscript[C, 2])/
Subscript[p, 2]))}/.{
Subscript[a_, b_] :> Symbol[ToString@a <> ToString@b],
SubsuperscriptBox[a_, b_,  c_] :> Power[Symbol[ToString@a <> ToString@b], c]
}


Now, we solve for

Solve[{bc1 == 0, bc2 == 0, bc3 == 0, bc4 == 0, bc5 == 0, bc6 == 0,
bc7 == q*L/2, bc8 == rc8}, {C1, C2, C3, C4, C5, C6, C7, C8}]


and get a result pretty fast, i.e. in approximately 40s (a large one, however, which I will not reproduce here, since it is >800 kB…).

# Update

You will find a notebook including the result here. Or, should you want to try the approach mentioned here, use the following image (save the image to your machine first!):

(try seDecode@"<the downloaded PNG filename here>";).

-
@alisha: I will compress the results, place them somewhere online and put links here this evening. – Jinxed Feb 16 '15 at 14:16
Thank you for your quick reply. – alisha Feb 16 '15 at 14:20
@alisha: Done (see update above). – Jinxed Feb 16 '15 at 17:20
I can not follow your compressed result. It seems like: "LUB5UhWXQeWZtHc1ijxp2elxNSq7S5EhCkgKwIZIKdAxL6Yq3mQ3gGiCMXiiIOGsZouze/\ NbEd3ypBOd2EScmDy..." Decoding your generated PNG file results in the same "compressed result". It would be very helpful if you could send the original notebook or result without compressing them. Thanks. – alisha Feb 18 '15 at 9:25
@alisha: Use Uncompress[]`. – Jinxed Feb 18 '15 at 13:23