Introductory Functional Analysis: With Applications to Boundary Value Problems and Finite Elements (Texts in Applied Mathematics, 27)

Reddy, B.D.

ISBN 10: 0387983074 / ISBN 13: 9780387983073

Verlag: Springer, 1997

Beschreibung

No marks. Nice corners. Minimal use. Bestandsnummer des Verkäufers 24050078

Bibliografische Details

Titel: Introductory Functional Analysis: With ...

Verlag: Springer

Erscheinungsdatum: 1997

Einband: Hardcover

Zustand: Very Good

Über diesen Titel

Inhaltsangabe:

Providing an introduction to functional analysis, this text treats in detail its application to boundary-value problems and finite elements, and is distinguished by the fact that abstract concepts are motivated and illustrated wherever possible. It is intended for use by senior undergraduates and graduates in mathematics, the physical sciences and engineering, who may not have been exposed to the conventional prerequisites for a course in functional analysis, such as real analysis. Mature researchers wishing to learn the basic ideas of functional analysis will equally find this useful. Offers a good grounding in those aspects of functional analysis which are most relevant to a proper understanding and appreciation of the mathematical aspects of boundary-value problems and the finite element method.

Von der hinteren Coverseite:

THIS IS BOTH PROMO COPY AND BACK COVER COPY!!!!! This book provides an introduction to functional analysis and treats in detail its application to boundary-value problems and finite elements. The book is intended for use by senior undergraduate and graduate students in mathematics, the physical sciences and engineering, who may not have been exposed to the conventional prerequisites for a course in functional analysis, such as real analysis. Mature researchers wishing to learn the basic ideas of functional analysis would also find the text useful. The text is distinguished by the fact that abstract concepts are motivated and illustrated wherever possible. Readers of this book can expect to obtain a good grounding in those aspects of functional analysis which are most relevant to a proper understanding and appreciation of the mathematical aspects of boundary-value problems and the finite element method.