Details

Subject(s)

• Least squares [Browse]
• Finite element method [Browse]
• Differential equations, Partial [Browse]

Related name

• Gunzburger, Max D. [Browse]

Series

• Applied mathematical sciences (Springer-Verlag New York Inc.) ; v. 166. [More in this series]
• Applied mathematical sciences ; 166

Bibliographic references

Includes bibliographical references (p. 625-639), glossary and index.

Contents

• Pt. I. Survey of Variational Principles and Associated Finite Element Methods
• 1. Classical Variational Methods
• 2. Alternative Variational Formulations
• Pt. II. Abstract Theory of Least-Squares Finite Element Methods
• 3. Mathematical Foundations of Least-Squares Finite Element Methods
• 4. The Agmon-Douglis-Nirenberg Setting for Least-Squares Finite Element Methods
• Pt. III. Least-Squares Finite Element Methods for Elliptic Problems
• 5. Scalar Elliptic Equations
• 6. Vector Elliptic Equations
• 7. The Stokes Equations
• Pt. IV. Least-Squares Finite Element Methods for Other Settings
• 8. The Navier-Stokes Equations
• 9. Parabolic Partial Differential Equations
• 10. Hyperbolic Partial Differential Equations
• 11. Control and Optimization Problems
• 12. Variations on Least-Squares Finite Element Methods
• Pt. V. Supplementary Material
• A. Analysis Tools
• B. Compatible Finite Element Spaces
• C. Linear Operator Equations in Hilbert Spaces
• D. The Agmon-Douglis-Nirenberg Theory and Verifying its Assumptions.

Show 18 more Contents items

ISBN

• 9780387308883 (hbk.)
• 0387308881 (hbk.)

OCLC

76935728

RCP

C - S

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