Principles of Applied Mathematics

Informationen zum Autor JAMES P. KEENER is a Professor of Mathematics at the University of Utah. He received his Ph.D. from the California Institute of Technology in Applied Mathematics in 1972. In addition to teaching and research in applied math¬ematics, Professor Keener served as Editor-in-Chief of the SIAM Journal on Applied Mathematics, and continues to serve as editor for several leading research journals. He is the recipient of numerous research grants. His research interests are in mathematical biology with an emphasis on physiology. His most recent book, co-authored with James Sheyd, is Mathematical Physiology. Klappentext A long-awaited revision of one of the most respected primers on applied mathematics. Zusammenfassung Principles of Applied Mathematics provides a comprehensive look at how classical methods are used in many fields and contexts. Inhaltsverzeichnis Preface to First Edition, Preface to Second Edition, 1 Finite Dimensional Vector Spaces, 2 Function Spaces, 3 Integral Equations, 4 Differential Operators, 5 Calculus of Variations, 6 Complex Variable Theory, 7 Transform and Spectral Theory, 8 Partial Differential Equations, 9 Inverse Scattering Transform, 10 Asymptotic Expansions, 11 Regular Perturbation Theory, 12 Singular Perturbation Theory, Bibliography, Selected Hints and Solutions, Index

Autorentext
JAMES P. KEENER is a Professor of Mathematics at the University of Utah. He received his Ph.D. from the California Institute of Technology in Applied Mathematics in 1972. In addition to teaching and research in applied math¬ematics, Professor Keener served as Editor-in-Chief of the SIAM Journal on Applied Mathematics, and continues to serve as editor for several leading research journals. He is the recipient of numerous research grants. His research interests are in mathematical biology with an emphasis on physiology. His most recent book, co-authored with James Sheyd, is Mathematical Physiology.

Klappentext
A long-awaited revision of one of the most respected primers on applied mathematics.


Zusammenfassung
Principles of Applied Mathematics provides a comprehensive look at how classical methods are used in many fields and contexts.

Inhalt
Preface to First Edition, Preface to Second Edition, 1 Finite Dimensional Vector Spaces, 2 Function Spaces, 3 Integral Equations, 4 Differential Operators, 5 Calculus of Variations, 6 Complex Variable Theory, 7 Transform and Spectral Theory, 8 Partial Differential Equations, 9 Inverse Scattering Transform, 10 Asymptotic Expansions, 11 Regular Perturbation Theory, 12 Singular Perturbation Theory, Bibliography, Selected Hints and Solutions, Index

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