Department of Mathematics, University of Rochester
Rochester, NY 14627, USA
email: dangeba@math.rochester.edu
Department of Mathematics, University of Rochester
Rochester, NY 14627, USA
email: rajeev@pas.rochester.edu
Dan-Andrei Geba, Sarada G. Rajeev
Abstract:
We investigate a semilinear modification for the wave map problem
proposed by Adkins and Nappi \cite{AN}, and prove that in the
equivariant case the solution remain continuous at the first
possible singularity. This is usually one of the steps in proving
existence of global smooth solutions for certain equations.
Submitted February 10, 2010. Published June 21, 2010.
Math Subject Classifications: 35L71, 81T13.
Key Words: Wave map; Skyrme model; global solutions.
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Dan-Andrei Geba Department of Mathematics, University of Rochester Rochester, NY 14627, USA email: dangeba@math.rochester.edu |
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Sarada G. Rajeev Department of Mathematics, University of Rochester Rochester, NY 14627, USA email: rajeev@pas.rochester.edu |
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