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February 24, 2007, 13:50 |
nonlinear convection-diffusion
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#1 |
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how to solve nonlinear partial differencial equation by using any numerical method please tell me
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February 26, 2007, 05:51 |
Re: nonlinear convection-diffusion
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#2 |
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Personally, I'd say that the simplest thing is to start from an initial guess (even 0) and then compute with one value and one unknown, for example
x * x => x_prev * x where x_prev is the solution of previous iteration (or initial guess if it's first iteration) and x is the value that you actually compute. If things goes well, you should converge the the real solution. When the x_prev is same that computed x, you converged. Another solution is to make a linearisation by Taylor expansion, and then use the previous iteration as working point, from one iteration to anoter, as said above. Hope it helps |
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