Problems on partial differential equations
Material type:
TextSeries: Problem books in mathematicsPublication details: New York, NY : Springer Berlin Heidelberg, 2019. Description: xvi, 248 pages : illustrations (some color), ; 24cmISBN: 9783030147334Subject(s): Differential equations, Partial -- Problems, exercises, etc | Functional analysis | Partial Differential Equations | Harmonic function | Elliptic equation | Parabolic equation | Boundary value problems | Sobolev spacesDDC classification: 517.95 Online resources: Electronic version | Table of content | Reviews Summary: This book covers a diverse range of topics in Mathematical Physics, linear and nonlinear PDEs. Though the text reflects the classical theory, the main emphasis is on introducing readers to the latest developments based on the notions of weak solutions and Sobolev spaces.
In numerous problems, the student is asked to prove a given statement, e.g. to show the existence of a solution to a certain PDE. Usually there is no closed-formula answer available, which is why there is no answer section, although helpful hints are often provided.
| Item type | Current library | Call number | Status | Date due | Barcode |
|---|---|---|---|---|---|
Book
|
NISER LIBRARY | 517.95 BOR-P (Browse shelf(Opens below)) | Available | 25670 |
Browsing NISER LIBRARY shelves Close shelf browser (Hides shelf browser)
| 517.95 BER-E Existence theorems in partial differential equations | 517.95 BET-G Ginzburg-Landau vortices | 517.95 BOR-I Introduction to partial differential equations | 517.95 BOR-P Problems on partial differential equations | 517.95 BRE-L Lecture notes on functional analysis: | 517.95 CAR-N Nonlocal and nonlinear diffusions and interactions : new methods and directions | 517.95 CRU-W Weights, extrapolation and the theory of rubio de francia |
Includes bibliographical references.
This book covers a diverse range of topics in Mathematical Physics, linear and nonlinear PDEs. Though the text reflects the classical theory, the main emphasis is on introducing readers to the latest developments based on the notions of weak solutions and Sobolev spaces.
In numerous problems, the student is asked to prove a given statement, e.g. to show the existence of a solution to a certain PDE. Usually there is no closed-formula answer available, which is why there is no answer section, although helpful hints are often provided.
This textbook offers a valuable asset for students and educators alike. As it adopts a perspective on PDEs that is neither too theoretical nor too practical, it represents the perfect companion to a broad spectrum of courses.
There are no comments on this title.