Numerical Approximation of Partial Differential Equations¶
Quarteroni, A., & Valli, A. (1994). Numerical Approximation of Partial Differential Equations. Springer.
Cited by¶
1 citation across 1 artifact.
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Domain-specific¶
- Boundary Value Problem
- The solution theory for elliptic and parabolic PDEs is largely the theory of boundary value problems, and the major numerical methods for their solution — finite differences, finite elements, spectral methods, boundary integral equations — constitute substantial sub-disciplines in their own right
This sourceQuarteroni and Valli's numerical analysis of PDEs, which develops finite difference, finite element and spectral discretisations.
Supported in partVerified against the work's full text
“approximation of partial differential equations ({{{PDEs}}}). Its scope is to provide a thorough illustration”
- The solution theory for elliptic and parabolic PDEs is largely the theory of boundary value problems, and the major numerical methods for their solution — finite differences, finite elements, spectral methods, boundary integral equations — constitute substantial sub-disciplines in their own right
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