ORPP logo
Image from Google Jackets

1D Radiative Fluid and Liquid Crystal Equations.

By: Material type: TextTextSeries: Current Natural Sciences SeriesPublisher: Les Ulis : EDP Sciences, 2022Copyright date: ©2022Edition: 1st edDescription: 1 online resource (154 pages)Content type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9782759829040
Subject(s): Genre/Form: Additional physical formats: Print version:: 1D Radiative Fluid and Liquid Crystal EquationsDDC classification:
  • 531.110151
LOC classification:
  • QA173.59.E68 Q2 2022
Online resources:
Contents:
Intro -- 1D Radiative Fluid and Liquid Crystal Equations -- Contents -- Foreword -- Preliminary -- Some Basic Inequalities -- The Sobolev Inequalities -- The Interpolation Inequalities -- The Poincaré Inequality -- The Classical Bellman-Gronwall Inequality -- The Generalized Bellman-Gronwall Inequalities -- The Uniform Bellman-Gronwall Inequality -- The Young Inequalities -- The Hölder Inequalities -- The Minkowski Inequalities -- Asymptotic Behavior of Solutions for the One-Dimensional Infrarelativistic Model of a Compressible Viscous Gas with Radiation -- Main Results -- Global Existence and Uniform-in-Time Estimates in H1 -- Asymptotic Behavior of Solutions in H1 -- Global Existence and Uniform-in-Time Estimates in H2 -- Asymptotic Behavior of Solutions in H2 -- Global Existence and Uniform-in-Time Estimates in H4 -- Asymptotic Behavior of Solutions in H4 -- Bibliographic Comments -- Global Existence and Regularity of a One-Dimensional Liquid Crystal System -- Main Results -- Global Existence in H1 x H1 0 x H2 -- Proof of Theorem 3.1.2 -- Proof of Theorem 3.1.3 -- Bibliographic Comments -- Large-Time Behavior of Solutions to a One-Dimensional Liquid Crystal System -- Introduction -- Uniform Estimates in Hi x Hi0 x Hi+1 (i = 1, 2) and H4 x H4 0 x H4 -- Large-Time Behavior in Hi x Hi0 x Hi+1 (i = 1, 2) and H4 x H4 0 x H4 -- Bibliographic Comments -- Bibliography -- Index.
Summary: No detailed description available for "1D Radiative Fluid and Liquid Crystal Equations".
Tags from this library: No tags from this library for this title. Log in to add tags.
Star ratings
    Average rating: 0.0 (0 votes)
No physical items for this record

Intro -- 1D Radiative Fluid and Liquid Crystal Equations -- Contents -- Foreword -- Preliminary -- Some Basic Inequalities -- The Sobolev Inequalities -- The Interpolation Inequalities -- The Poincaré Inequality -- The Classical Bellman-Gronwall Inequality -- The Generalized Bellman-Gronwall Inequalities -- The Uniform Bellman-Gronwall Inequality -- The Young Inequalities -- The Hölder Inequalities -- The Minkowski Inequalities -- Asymptotic Behavior of Solutions for the One-Dimensional Infrarelativistic Model of a Compressible Viscous Gas with Radiation -- Main Results -- Global Existence and Uniform-in-Time Estimates in H1 -- Asymptotic Behavior of Solutions in H1 -- Global Existence and Uniform-in-Time Estimates in H2 -- Asymptotic Behavior of Solutions in H2 -- Global Existence and Uniform-in-Time Estimates in H4 -- Asymptotic Behavior of Solutions in H4 -- Bibliographic Comments -- Global Existence and Regularity of a One-Dimensional Liquid Crystal System -- Main Results -- Global Existence in H1 x H1 0 x H2 -- Proof of Theorem 3.1.2 -- Proof of Theorem 3.1.3 -- Bibliographic Comments -- Large-Time Behavior of Solutions to a One-Dimensional Liquid Crystal System -- Introduction -- Uniform Estimates in Hi x Hi0 x Hi+1 (i = 1, 2) and H4 x H4 0 x H4 -- Large-Time Behavior in Hi x Hi0 x Hi+1 (i = 1, 2) and H4 x H4 0 x H4 -- Bibliographic Comments -- Bibliography -- Index.

No detailed description available for "1D Radiative Fluid and Liquid Crystal Equations".

Description based on publisher supplied metadata and other sources.

Electronic reproduction. Ann Arbor, Michigan : ProQuest Ebook Central, 2024. Available via World Wide Web. Access may be limited to ProQuest Ebook Central affiliated libraries.

There are no comments on this title.

to post a comment.

© 2024 Resource Centre. All rights reserved.