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NDSolve
- To: mathgroup at smc.vnet.net
- Subject: [mg21471] NDSolve
- From: Klaus Wallmann <kwallmann at geomar.de>
- Date: Tue, 11 Jan 2000 04:17:50 -0500 (EST)
- Sender: owner-wri-mathgroup at wolfram.com
Using MATHEMATICA Version 4.0 on a Pentium III PC with Windows NT Version
4, I tried to solve the following ordinary homogeneous non-linear second
order differential equation with variable coefficients:
y''[t] + p[t] y'[t] + q[t] y[t]/(y[t]+K) = 0
with boundary conditions
y[10] = 29
y'[6000] = 0
and
K = 1
p[t] = ((-1.15301 (-3 + ln[(0.769 + 0.102 exp(-0.036 t))^(2)]) + 0.2307
exp(+0.036 t) (-1 + ln[(0.769 + 0.102 exp(-0.036 t))^(2)])^(2))/(314 (0.871
+ 0.769 (-1 + exp(+0.036 t) (-1 + ln[(0.769 + 0.102 exp(-0.036 t))^(2)]))
q[t] = -[0.00203318 (0.231 - 0.102 exp(-0.036 t)) (0.102 (0.697676 -
exp(-0.036 t))+ 0.008316 (93.2 + t))^(-1.142) (1 - ln[(0.769 + 0.102
exp(-0.036 t))^(2)])]/(0.769 + 0.102 exp (-0.036 t))
I tried NDSolve to solve this equation but I did not succeed.
Is it possible to solve this equation or similar differential equations
using the numerical procedures implemented in MATHEMATICA?
Sincerely
Klaus Wallmann
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