Please note: In order to keep Hive up to date and provide users with the best features, we are no longer able to fully support Internet Explorer. The site is still available to you, however some sections of the site may appear broken. We would encourage you to move to a more modern browser like Firefox, Edge or Chrome in order to experience the site fully.

Order Structure And Topological Methods In Nonlinear Partial Differential Equations: Vol. 1: Maximum Principles And Applications, Hardback Book

Order Structure And Topological Methods In Nonlinear Partial Differential Equations: Vol. 1: Maximum Principles And Applications Hardback

Part of the Series On Partial Differential Equations And Applications series

Hardback

Description

The maximum principle induces an order structure for partial differential equations, and has become an important tool in nonlinear analysis.

This book is the first of two volumes to systematically introduce the applications of order structure in certain nonlinear partial differential equation problems.The maximum principle is revisited through the use of the Krein-Rutman theorem and the principal eigenvalues.

Its various versions, such as the moving plane and sliding plane methods, are applied to a variety of important problems of current interest.

The upper and lower solution method, especially its weak version, is presented in its most up-to-date form with enough generality to cater for wide applications.

Recent progress on the boundary blow-up problems and their applications are discussed, as well as some new symmetry and Liouville type results over half and entire spaces.

Some of the results included here are published for the first time.

Information

Save 4%

£82.00

£78.65

 
Free Home Delivery

on all orders

 
Pick up orders

from local bookshops

Information

Also in the Series On Partial Differential Equations And Applications series