7.1.6-ODEs: Second-Order Runge-Kutta

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These videos were created to accompany a university course, Numerical Methods for Engineers, taught Spring 2013. The text used in the course was "Numerical Methods for Engineers, 6th ed." by Steven Chapra and Raymond Canale.
  1. Jacob Bishop
  2. Runge--Kutta Methods
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Комментарии
Автор

Hi. Mr. Jacob Bishop. I have one doubt to ask you. Is there any chance of solving ODE by Runge-Kutta second order with an additional K? For example K3= hf(yn+C0K1) where K1=hf(yn); K2=hf(yn+C1K0). Please consider C1, C0 are constants like q11 etc.
Thanks.

freshipalir
Автор

Need page 7.29 to understand better, where these methods get their coefficient from. I hope you will answer and send me a link.
Thx

nunziorusso
Автор

I don't get it, how can you use different values to solve the same equation? There has to be one more accurate than the others, right? I mean, the way I see it is I can take a random value for a and call it "the random method"

carlos
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Great video but I wish more videos would give an example. Numbers and symbols are not good enough sometimes.

jer
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how can i make FORTRAN -77 program on Runge Kutta 4th order method for ODE2?

romygupta
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It was very useful, thank you! saludos de México

hugot
Автор

The vids are helpful but please try to use examples

lukheleteboho