Biharmonic wave maps into spheres

Herr S, Lamm T, Schnaubelt R (Accepted)
Proceedings of the American Mathematical Society.

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Zeitschriftenaufsatz | Angenommen | Englisch
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A global weak solution of the biharmonic wave map equation in the energy space for spherical targets is constructed. The equation is reformulated as a conservation law and solved by a suitable Ginzburg-Landau type approximation.
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Proceedings of the American Mathematical Society
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Herr S, Lamm T, Schnaubelt R. Biharmonic wave maps into spheres. Proceedings of the American Mathematical Society. Accepted.
Herr, S., Lamm, T., & Schnaubelt, R. (Accepted). Biharmonic wave maps into spheres. Proceedings of the American Mathematical Society. doi:10.1090/proc/14744
Herr, S., Lamm, T., and Schnaubelt, R. (Accepted). Biharmonic wave maps into spheres. Proceedings of the American Mathematical Society.
Herr, S., Lamm, T., & Schnaubelt, R., Accepted. Biharmonic wave maps into spheres. Proceedings of the American Mathematical Society.
S. Herr, T. Lamm, and R. Schnaubelt, “Biharmonic wave maps into spheres”, Proceedings of the American Mathematical Society, Accepted.
Herr, S., Lamm, T., Schnaubelt, R.: Biharmonic wave maps into spheres. Proceedings of the American Mathematical Society. (Accepted).
Herr, Sebastian, Lamm, Tobias, and Schnaubelt, Roland. “Biharmonic wave maps into spheres”. Proceedings of the American Mathematical Society (Accepted).

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arXiv: 1812.03718

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