Finite Element Methods Problem 3.12 Part 1 : Approximating the solution of a differential equation via the finite element method / Simon Jones.
This video introduces the idea of approximating a solution to a differential equation using an approximate solution (i.e. an interpolation or trial function) via the Galerkin method. The interpolation function is substituted into the differential equation, generally resulting in a residual. The inne...
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| Format: | Streaming video |
| Language: | English |
| Published: |
New York, N.Y. :
McGraw-Hill Education LLC.,
[2022].
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| Series: | McGraw-Hill's AccessEngineering
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| Subjects: | |
| Online Access: | AccessEngineering Videos |
| Summary: | This video introduces the idea of approximating a solution to a differential equation using an approximate solution (i.e. an interpolation or trial function) via the Galerkin method. The interpolation function is substituted into the differential equation, generally resulting in a residual. The inner product of this residual equation and a weighting function is taken to produce the weighted integral statement. It is this statement that can be solved to find the best possible fit of the interpolation function to the original differential equation, in a least-squares sense. |
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| Item Description: | Title from title frames. |
| Physical Description: | 1 streaming video file : sound. |
| ISBN: | 9781259861901 |