"Robust Computational Techniques for Boundary Layers (Applied Mathematics and Mathematical Computation Series)" - Information and Links:

Robust Computational Techniques for Boundary Layers (Applied Mathematics and Mathematical Computation Series) - Info and Reading Options

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The cover of “Robust Computational Techniques for Boundary Layers (Applied Mathematics and Mathematical Computation Series)” - Open Library.

"Robust Computational Techniques for Boundary Layers (Applied Mathematics and Mathematical Computation Series)" is published by Chapman & Hall/CRC in March 30, 2000, it has 256 pages and the language of the book is English.


“Robust Computational Techniques for Boundary Layers (Applied Mathematics and Mathematical Computation Series)” Metadata:

  • Title: ➤  Robust Computational Techniques for Boundary Layers (Applied Mathematics and Mathematical Computation Series)
  • Authors:
  • Language: English
  • Number of Pages: 256
  • Publisher: Chapman & Hall/CRC
  • Publish Date:

“Robust Computational Techniques for Boundary Layers (Applied Mathematics and Mathematical Computation Series)” Subjects and Themes:

Edition Specifications:

  • Format: Hardcover
  • Weight: 1.2 pounds
  • Dimensions: 9.5 x 6.3 x 0.7 inches

Edition Identifiers:

AI-generated Review of “Robust Computational Techniques for Boundary Layers (Applied Mathematics and Mathematical Computation Series)”:


Snippets and Summary:

We begin by considering the simple linear convection-diffusion problem (x) + (x) = 0 for all x = (0,1), (1.la) (0) = 0, (1) = 50, (1.1b) where is a small positive parameter called the singular perturbation parameter and 0 < 1.

"Robust Computational Techniques for Boundary Layers (Applied Mathematics and Mathematical Computation Series)" Description:

The Open Library:

"Current standard numerical methods are of no practical use for the numerical resolution of boundary layers. In Robust Computational Techniques for Boundary Layers, the authors construct numerical methods for solving problems involving differential equations with boundary layers in their solutions. They present essentially new systematic numerical techniques that give precise results in the boundary layer regions for the problems discussed in the book. They show that these techniques can be adapted in a natural way to real flow problems, and can be used to construct benchmark solutions for comparison with solutions found using other numerical techniques."--BOOK JACKET.

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