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Operator Theory and Numerical Methods : Volume 30 - H. Fujita

Operator Theory and Numerical Methods

Volume 30

By: H. Fujita, N. Saito, T. Suzuki

Hardcover | 3 July 2001

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Chapter 1. Elliptic Boundary Value Problems and FEM

1.1 E lliptic Boundary Value Problems

1.2 Ritz-Galerkin Method

1.3 Finite Element Method (FEM)

1.4 Inv erse Assumption

1.5 Loo Estimate

1.6 Lp Estimate

1.7 Asy mptotic Expansion.


Chapter 2. Semigroup Theor y and FEM

2.1 Evolutionary Problems

2.2 S emi-discretization

2.3 Fractional Powers

2.4 Full-discretization

2.5 Inhomogeneous Equation

2.6 Higher Accuracy

2.7 Loo</ EM> Estimate

2.8 Hyperbolic Equation.


Chapter 3. Evolution Equations and FEM

3.1 Gener ation Theories

3.2 A Priori Estimates

3.3 Semi-discretization

3.4 Full-discretization

3.5 Alternative Approach.


Chapter 4. Oth er Methods in Time Discretization

4.1 Rational Approximat
Industry Reviews
Calin Ioan Gheorghiu The authors provide a very sharp theoretical study of numerical methods used to solve partial diferential equations of elliptic and parabolic type. Every numerical scheme is thoroughly dissected. As a whole, everything fits together in a harmonious way. Zentrallblatt fur Mathematik Charles W. Groetsch The book is efficiently organized and each chapter concludes with a very informative commentary section that provides brief but useful historical, bibliographical or technical comments. Mathematical Reviews

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