Discrete Variational Derivative Method: A Structure-Preserving Numerical Method for Partial Differential Equations - Daisuke Furihata,Takayasu Matsuo
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Nonlinear Partial Differential Equations (PDEs) have become increasingly important in the description of physical phenomena. Unlike Ordinary Differential Equations, PDEs can be used to effectively model multidimensional systems. The methods put forward in this book concentrate on a new class of "structure-preserving numerical equations" which improves the qualitative behaviour of the PDE solutions and allow ... Full description
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Description
Nonlinear Partial Differential Equations (PDEs) have become increasingly important in the description of physical phenomena. Unlike Ordinary Differential Equations, PDEs can be used to effectively model multidimensional systems. The methods put forward in this book concentrate on a new class of "structure-preserving numerical equations" which improves the qualitative behaviour of the PDE solutions and allows for stable computing. The authors have also taken care to present their methods in an accessible manner, which means that the book will be useful to engineers and physicists with a basic knowledge of numerical analysis.
More Information
| Author | Daisuke Furihata, Takayasu Matsuo |
|---|---|
| Publisher | CRC Press |
| Release year | 2010 |
| Cover type | Hardcover |
| EAN | 9781420094459 |