QUOTE (tsu @ Jun 19 2006, 09:45 PM)

Hi, i?m the RK annoying boy

Oh, no. You again

(just kidding).
QUOTE (tsu @ Jun 19 2006, 09:45 PM)

I surrender, i need the answer to that problem (example).
Hmm, you surrended too early. Normally, I should answer "try again", but, since you have only 3 days for your exams, I think I can help you.
QUOTE (tsu @ Jun 19 2006, 09:45 PM)

my differentials equations:
--> (dT/dX) = -65 + C1 / ((1-X) * exp (-C2/T))
--> (dt/dX) = 1/ (C3 * (1-X) * exp(-C2/T))
C1,C2,C3 are constants.
initials conditions:
--> X = 0 / T = 613 / t = 0
Heavily nonlinear differential equations, but LNA should solve them easily. Give me C1, C2, and C3, and make sure that you have wrote the equations correctly.
QUOTE (tsu @ Jun 19 2006, 09:45 PM)

My teacher put the equations, solve them, and gave a table (X,t,T), with differents valors for T and t for each X (independient).
Your teacher is not a magician. He uses numerical methods to solve them. Don't worry, you will do the same soon

.
QUOTE (tsu @ Jun 19 2006, 09:45 PM)

I suposse that a table with results or (better) equations T = f(X) & t=f(X) would be the correct output i need.
No, definitely no. Analytic solutions like T=f(X) and t=f(X) are impossible in Numerical Analysis. This is true for every computer system. However, you will get a table of (accurate) values.
QUOTE (tsu @ Jun 19 2006, 09:45 PM)

Please, explain me pass by pass (go to lua, go to that folder, open that, do that, change that, writte that...) how to get the solution of that equation sistem. Please please, i need it.
Ok, ok. I will help you. Just send me the constants C1, C2, C3, and I will post the CPLua program for solving your problem. Don't tell me you expected such help, do you?

QUOTE (tsu @ Jun 19 2006, 09:45 PM)

PD1: Why the Dsolve only solves easy linear equations? I put my equations and the answer (after tons of time) was the same equations.
dsolve is very poor. For systems of nonlinear equations, use my LNA function called
Broyden. It's very powerful. See the example program
XBroyden.
QUOTE (tsu @ Jun 19 2006, 09:45 PM)

PD2: I hate laplace. It doesn, t fit here, but i hate it.
tsk, tsk, tsk. There is nothing wrong in Laplace transforms. In fact, it's a valuable mathematical tool. I'm afraid that you hate Mathemetics in general. If this is true, shame on you

!