Shortcuts
Top of page (Alt+0)
Page content (Alt+9)
Page menu (Alt+8)
Your browser does not support javascript, some WebOpac functionallity will not be available.
.
Default
.
PageMenu
-
Main Menu
-
Simple Search
.
Advanced Search
.
Journal Search
.
Refine Search Results
.
Preferences
.
Search Menu
Simple Search
.
Advanced Search
.
New Items Search
.
Journal Search
.
Refine Search Results
.
Bottom Menu
Help
Italian
.
English
.
German
.
New Item Menu
New Items Search
.
New Items List
.
Links
SISSA Library
.
ICTP library
.
Italian National web catalog (SBN)
.
Trieste University web catalog
.
Udine University web catalog
.
© LIBERO v6.4.1sp220816
Page content
You are here
:
>
Select User Preferences
Catalogue Tag Display
Catalogue Tag Display
MARC 21
Multi-Valued Variational Inequalities and Inclusions
Tag
Description
020
$a9783030651657$9978-3-030-65165-7
082
$a515$223
099
$aOnline resource: Springer
100
$aCarl, Siegfried.$eauthor.$4aut$4http://id.loc.gov/vocabulary/relators/aut
245
$aMulti-Valued Variational Inequalities and Inclusions$h[EBook] /$cby Siegfried Carl, Vy Khoi Le.
250
$a1st ed. 2021.
260
$aCham :$bSpringer International Publishing :$bImprint: Springer,$c2021.
300
$aXVII, 584 p. 5 illus.$bonline resource.
336
$atext$btxt$2rdacontent
337
$acomputer$bc$2rdamedia
338
$aonline resource$bcr$2rdacarrier
440
$aSpringer Monographs in Mathematics,$x2196-9922
520
$a
This book focuses on a large class of multi-valued variational differential inequalities and inclusions of stationary and evolutionary types with constraints reflected by subdifferentials of convex functionals. Its main goal is to provide a systematic, unified, and relatively self-contained exposition of existence, comparison and enclosure principles, together with other qualitative properties of multi-valued variational inequalities and inclusions. The problems under consideration are studied in different function spaces such as Sobolev spaces, Orlicz-Sobolev spaces, Sobolev spaces with variable exponents, and Beppo-Levi spaces. A general and comprehensive sub-supersolution method (lattice method) is developed for both stationary and evolutionary multi-valued variational inequalities, which preserves the characteristic features of the commonly known sub-supersolution method for single-valued, quasilinear elliptic and parabolic problems. This method provides a powerful tool for studying existence and enclosure properties of solutions when the coercivity of the problems under consideration fails. It can also be used to investigate qualitative properties such as the multiplicity and location of solutions or the existence of extremal solutions. This is the first in-depth treatise on the sub-supersolution (lattice) method for multi-valued variational inequalities without any variational structures, together with related topics. The choice of the included materials and their organization in the book also makes it useful and accessible to a large audience consisting of graduate students and researchers in various areas of Mathematical Analysis and Theoretical Physics.
533
$nMode of access: World Wide Web. System requirements: Internet Explorer 6.0 (or higher) or Firefox 2.0 (or higher). Available as searchable text in PDF format.
538
$aOnline access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users).
700
$aLe, Vy Khoi.$eauthor.$4aut$4http://id.loc.gov/vocabulary/relators/aut
710
$aSpringerLink (Online service)
830
$aSpringer Monographs in Mathematics,$x2196-9922
856
$u
https://doi.org/10.1007/978-3-030-65165-7
Quick Search
Search for