Numerical Models for Differential Problems (MS&A)

* Numerical Models for Differential Problems (MS&A) ✓ PDF Read by ! Alfio Quarteroni eBook or Kindle ePUB Online free. Numerical Models for Differential Problems (MS&A) The text does not require any previous advanced mathematical knowledge of partial differential equations: the absolutely essential concepts are reported in a preliminary chapter. In this text, we introduce the basic concepts for the numerical modeling of partial differential equations. We then analyze numerical solution methods based on finite elements, finite differences, finite volumes, spectral methods and domain decomposition methods, and reduced basis methods. Furthermore, we provide numero

Numerical Models for Differential Problems (MS&A)

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Rating : 4.84 (500 Votes)
Asin : 3319493159
Format Type : paperback
Number of Pages : 687 Pages
Publish Date : 2017-04-03
Language : English

DESCRIPTION:

The text does not require any previous advanced mathematical knowledge of partial differential equations: the absolutely essential concepts are reported in a preliminary chapter. In this text, we introduce the basic concepts for the numerical modeling of partial differential equations. We then analyze numerical solution methods based on finite elements, finite differences, finite volumes, spectral methods and domain decomposition methods, and reduced basis methods. Furthermore, we provide numerous physical examples which underline such equations. In particular, we discuss the

"An important theoretical reference to Galekin methods for PDEs" according to Simone Marras. Written by one of the leading figures in the field of variational methods and numerical mathematics, this book is an invaluable reference for graduate students and researchers working in the field of Galerkin methods. It is written by a mathematician, with the formalism proper of a mathematician; it may thus appear some

In particular, we discuss the algorithmic and computer implementation aspects and provide a number of easy-to-use programs. Furthermore, we provide numerous physical examples which underline such equations. We then analyze numerical solution methods based on finite elements, finite differences, finite volumes, spectral methods and domain decomposition methods, and reduced basis methods. It is therefore suitable for students of bachelor and master courses in scientific disciplines, and recommendable to those researchers in the academi

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