This book develops a detailed theory of a generalized Sturm-Liouville Equation, which includes conditions of solvability, classes of uniqueness, positivity properties of solutions and Green's functions, asymptotic properties of solutions at infinity. Of independent interest, the higher-order Sturm-Liouville equation also proved to have important applications to differential equations with operator coefficients and elliptic boundary value problems for domains with non-smooth boundaries. The book addresses graduate students and researchers in ordinary and partial differential equations, and is accessible with a standard undergraduate course in real analysis.
| ISBN: | 9783540630654 |
| Publication date: | 17th July 1997 |
| Author: | Vladimir Kozlov, V G Mazia |
| Publisher: | Springer an imprint of Springer Berlin Heidelberg |
| Format: | Paperback |
| Pagination: | 140 pages |
| Series: | Lecture Notes in Mathematics |
| Genres: |
Differential calculus and equations |
This book develops a detailed theory of a generalized Sturm-Liouville Equation, which includes conditions of solvability, classes of uniqueness, positivity properties of solutions and Green's functions, asymptotic properties of solutions at infinity. Of independent interest, the higher-order Sturm-Liouville equation also proved to have important applications to differential equations with operator coefficients and elliptic boundary value problems for domains with non-smooth boundaries. The book addresses graduate students and researchers in ordinary and partial differential equations, and is accessible with a standard undergraduate course in real analysis.
Theory of a Higher-Order Sturm-Liouville Equation features in the following genres: Differential calculus and equations
Theory of a Higher-Order Sturm-Liouville Equation is available in Paperback
Theory of a Higher-Order Sturm-Liouville Equation was written by Vladimir Kozlov, V G Mazia and published by Springer an imprint of Springer Berlin Heidelberg
Theory of a Higher-Order Sturm-Liouville Equation has 140 pages
Yes it is part of Lecture Notes in Mathematics series