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عنوان
An Analysis of the Conformal Formulation of the Einstein Constraint Equations on Asymptotically FlatManifolds

پدید آورنده
Behzadan, Ali

موضوع

رده

کتابخانه
Center and Library of Islamic Studies in European Languages

محل استقرار
استان: Qom ـ شهر: Qom

Center and Library of Islamic Studies in European Languages

تماس با کتابخانه : 32910706-025

NATIONAL BIBLIOGRAPHY NUMBER

Number
TL47m8t3wn

LANGUAGE OF THE ITEM

.Language of Text, Soundtrack etc
انگلیسی

TITLE AND STATEMENT OF RESPONSIBILITY

Title Proper
An Analysis of the Conformal Formulation of the Einstein Constraint Equations on Asymptotically FlatManifolds
General Material Designation
[Thesis]
First Statement of Responsibility
Behzadan, Ali

.PUBLICATION, DISTRIBUTION, ETC

Name of Publisher, Distributor, etc.
UC San Diego
Date of Publication, Distribution, etc.
2015

DISSERTATION (THESIS) NOTE

Body granting the degree
UC San Diego
Text preceding or following the note
2015

SUMMARY OR ABSTRACT

Text of Note
In this thesis we consider the conformal formulation of the Einstein constraintequations on asymptotically flat (AF) manifolds. The conformal method transforms the original underdetermined system of constraint equations into a potentially well-posed nonlinear elliptic system which is referred to as Lichnerowicz-Choquet-Bruhat-York (LCBY) system. We investigate the important properties of weighted Sobolev spaces as the appropriate solution spaces for the LCBY equations on AF manifolds. We combine elliptic estimates, sub- and supersolution constructions, fixed-point theorems, and Fredholm-Riesz-Schauder theory to establish existence of non-CMC weak solutions of the LCBY equations for AF manifolds of class Ŵ{s,p}_{\delta} where p\in (1,\infty), s \in (1+3/p ,\infty), -1<\delta<0, with metric in the positive Yamabe class

PERSONAL NAME - PRIMARY RESPONSIBILITY

Behzadan, Ali

CORPORATE BODY NAME - SECONDARY RESPONSIBILITY

UC San Diego

ELECTRONIC LOCATION AND ACCESS

Electronic name
 مطالعه متن کتاب 

p

[Thesis]
276903

a
Y

Proposal/Bug Report

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