Recent content by Jay Carp
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J
Graduate Help with System of nonlinear DEs
Eynstone: Thanks for the pointers! What numerical method would you use? I was going to use just a second order Runge-Kutta, since I need fast results with not too much accuracy. Once again, thanks bud. J- Jay Carp
- Post #5
- Forum: Differential Equations
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J
Graduate Help with System of nonlinear DEs
Yes, i and x are, and so is v. They are all functions of t... I was told to use Runge Kutta by a friend, but am still not sure how to implement it for meshed equations like this. Anyone have any hints?- Jay Carp
- Post #3
- Forum: Differential Equations
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J
Graduate Help with System of nonlinear DEs
Hello everybody. I have a quick question. I have the following system of nonlinear differential equations: (di/dt)(x)+(x^2 - dx/dt)(i)+ v(t) =0 _ _ _1 dv/dt = i/C _ _ _2 I know my Initial Conditions: i(0) = 0, di(0)/dt = 0, x(0) = L, dx(0)/dt = 0, v(0)=V PS- x is displacement, t is time, i...- Jay Carp
- Thread
- Nonlinear System
- Replies: 4
- Forum: Differential Equations