Výsledky vyhledávání - "Linhart, Jean"

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Numerical investigations of singularity formation in non-linear wave equations in the adiabatic limit

Autor: Linhart, Jean-Marie

Publikováno v: Digital version accessible at.

Thesis (Ph. D.)--University of Texas at Austin, 1999.
Vita. Includes bibliographical references (leaf 136). Available also in a digital version from Dissertation Abstracts.

Externí odkaz: http://wwwlib.umi.com/cr/utexas/main

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Numerical investigations of singularity formation in non-linear wave equations in the adiabatic limit

Autor: Linhart, Jean Marie

This dissertation deals with singularity formation in spherically symmetric solutions of the hyperbolic Yang Mills equations in (4+1) dimensions and in spherically symmetric solutions of C P^1 wave maps in (2+1) dimensions. These equations have known

Externí odkaz: http://arxiv.org/abs/math-ph/0105048

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Fast and Slow Blowup in the S^2 Sigma Model and (4+1)-Dimensional Yang-Mills Model

Autor: Linhart, Jean Marie, Sadun, Lorenzo A.

Publikováno v: Nonlinearity 15 (2002) 219-238

We study singularity formation in spherically symmetric solutions of the charge-one and charge-two sector of the (2+1)-dimensional S^2 sigma-model and the (4+1)-dimensional Yang-Mills model, near the adiabatic limit. These equations are non-integrabl

Externí odkaz: http://arxiv.org/abs/math-ph/0105024

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Slow Blow Up in the (2+1)-dimensional S^2 Sigma Model

Autor: Linhart, Jean Marie

We study singularity formation in spherically symmetric solitons of the charge one sector of the (2+1) dimensional S^2 sigma model, also known as $\IC P^1$ wave maps, in the adiabatic limit. These equations are non-integrable, and so studies are perf

Externí odkaz: http://arxiv.org/abs/math-ph/9909014

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Fast Blow Up in the (4+1)-dimensional Yang Mills Model and the(2+1)-dimensional S^2 Sigma Model

Autor: Linhart, Jean Marie

We study singularity formation in spherically symmetric solitons of the (4+1) dimensional Yang Mills model and the charge two sector of the (2+1) dimensional S^2 sigma model, also known as $\IC P^1$ wave maps, in the adiabatic limit. These two models

Externí odkaz: http://arxiv.org/abs/math-ph/9909015

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