The Resource Attractors for equations of mathematical physics, Vladimir V. Chepyzhov, Mark I. Vishik

Attractors for equations of mathematical physics, Vladimir V. Chepyzhov, Mark I. Vishik

Label
Attractors for equations of mathematical physics
Title
Attractors for equations of mathematical physics
Statement of responsibility
Vladimir V. Chepyzhov, Mark I. Vishik
Creator
Contributor
Subject
Language
eng
Member of
Cataloging source
DLC
http://library.link/vocab/creatorDate
1962-
http://library.link/vocab/creatorName
Chepyzhov, Vladimir V.
Index
index present
LC call number
QA614.813
LC item number
.C46 2002
Literary form
non fiction
Nature of contents
bibliography
http://library.link/vocab/relatedWorkOrContributorName
Vishik, M. I
Series statement
Colloquium publications / American Mathematical Society,
Series volume
v. 49
http://library.link/vocab/subjectName
  • Attractors (Mathematics)
  • Evolution equations
  • Mathematical physics
  • Attracteurs (Mathématiques)
  • Équations d'évolution
  • Physique mathématique
  • Attractors (Mathematics)
  • Evolution equations
  • Mathematical physics
  • DIMENSÃO INFINITA (SISTEMAS DINÂMICOS)
Label
Attractors for equations of mathematical physics, Vladimir V. Chepyzhov, Mark I. Vishik
Instantiates
Publication
Bibliography note
Includes bibliographical references (p. 353-359) and index
Carrier category
volume
Carrier category code
  • nc
Carrier MARC source
rdacarrier
Content category
text
Content type code
  • txt
Content type MARC source
rdacontent
Contents
  • Reaction-diffusion systems
  • 2D Navier-Stokes system
  • Hyperbolic equation with dissipation
  • Dimension of Attractors
  • Fractal and Hausdorff dimension
  • Dimension of invariant sets
  • Optimization of the bound for the fractal dimension
  • Application to semigroups
  • Applications to evolution equations
  • Lower bounds for the dimension of attractors
  • Attractors of Autonomous Equations
  • Attractors of Non-autonomous Equations
  • Processes and Attractors
  • Symbols of non-autonomous equations
  • Cauchy problem and processes
  • Uniform attractors
  • Haraux's example
  • The reduction to a semigroup
  • On uniform (w.r.t. [tau] [set membership] R) attractors
  • Translation Compact Functions
  • Almost periodic functions
  • Attractors of Autonomous Ordinary Differential Equations
  • Translation compact functions in C(R; M)
  • Translation compact functions in L[superscript loc subscript p] (R; [varepsilon])
  • Translation compact functions in L[superscript loc subscript p, w] (R; [varepsilon])
  • Other translation compact functions
  • Attractors of Non-autonomous Partial Differential Equations
  • 2D Navier-Stokes system
  • Non-autonomous reaction-diffusion systems
  • Non-autonomous Ginzburg-Landau equation and others
  • Non-autonomous damped hyperbolic equations
  • Semigroups and attractors
  • Examples of ordinary differential equations and their attractors
  • Attractors of Autonomous Partial Differential Equations
  • Function spaces and embedding theorems
  • Operator semigroups. Basic notions
  • Attractors of semigroups
Dimensions
27 cm.
Extent
xi, 363 pages
Isbn
9780821829509
Lccn
2001046406
Media category
unmediated
Media MARC source
rdamedia
Media type code
  • n
Other physical details
illustrations
System control number
  • (OCoLC)47716473
  • (OCoLC)ocm47716473
Label
Attractors for equations of mathematical physics, Vladimir V. Chepyzhov, Mark I. Vishik
Publication
Bibliography note
Includes bibliographical references (p. 353-359) and index
Carrier category
volume
Carrier category code
  • nc
Carrier MARC source
rdacarrier
Content category
text
Content type code
  • txt
Content type MARC source
rdacontent
Contents
  • Reaction-diffusion systems
  • 2D Navier-Stokes system
  • Hyperbolic equation with dissipation
  • Dimension of Attractors
  • Fractal and Hausdorff dimension
  • Dimension of invariant sets
  • Optimization of the bound for the fractal dimension
  • Application to semigroups
  • Applications to evolution equations
  • Lower bounds for the dimension of attractors
  • Attractors of Autonomous Equations
  • Attractors of Non-autonomous Equations
  • Processes and Attractors
  • Symbols of non-autonomous equations
  • Cauchy problem and processes
  • Uniform attractors
  • Haraux's example
  • The reduction to a semigroup
  • On uniform (w.r.t. [tau] [set membership] R) attractors
  • Translation Compact Functions
  • Almost periodic functions
  • Attractors of Autonomous Ordinary Differential Equations
  • Translation compact functions in C(R; M)
  • Translation compact functions in L[superscript loc subscript p] (R; [varepsilon])
  • Translation compact functions in L[superscript loc subscript p, w] (R; [varepsilon])
  • Other translation compact functions
  • Attractors of Non-autonomous Partial Differential Equations
  • 2D Navier-Stokes system
  • Non-autonomous reaction-diffusion systems
  • Non-autonomous Ginzburg-Landau equation and others
  • Non-autonomous damped hyperbolic equations
  • Semigroups and attractors
  • Examples of ordinary differential equations and their attractors
  • Attractors of Autonomous Partial Differential Equations
  • Function spaces and embedding theorems
  • Operator semigroups. Basic notions
  • Attractors of semigroups
Dimensions
27 cm.
Extent
xi, 363 pages
Isbn
9780821829509
Lccn
2001046406
Media category
unmediated
Media MARC source
rdamedia
Media type code
  • n
Other physical details
illustrations
System control number
  • (OCoLC)47716473
  • (OCoLC)ocm47716473

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