Browsing by Author "Muñoz, Claudio"
Now showing items 1-7 of 7
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Muñoz, Claudio; Ponce, Gustavo (Springer New York LLC, 2019)© 2018, Springer-Verlag GmbH Germany, part of Springer Nature. In this paper our first aim is to identify a large class of non-linear functions f(·) for which the IVP for the generalized Korteweg–de Vries equation does not ...
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Muñoz, Claudio (Universidad Catolica del Norte, 2017)We consider the focusing Nonlinear Schrödinger equation posed on the one dimensional line, with nonzero background condition at spatial infinity, given by a homogeneous plane wave. For this problem of physical interest, ...
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Muñoz, Claudio; Palacios, José M. (Elsevier Masson SAS, 2019)© 2018 Elsevier Masson SASIn this article we prove that 2-soliton solutions of the sine-Gordon equation (SG) are orbitally stable in the natural energy space of the problem H1×L2. The solutions that we study are the 2-kink, ...
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Alejo, Miguel A.; Cortez, Manuel Fernando; Kwak, Chulkwang; Muñoz, Claudio (Oxford, 2021)In this paper, we consider globally defined solutions of Camassa–Holm (CH)-type equations outside the well-known nonzero-speed, peakon region. These equations include the standard CH and Degasperis–Procesi (DP) equations, ...
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Clapp, Mónica; Muñoz, Claudio; Musso, Mónica (GAUTHIER-VILLARS/EDITIONS ELSEVIER, 2008-10)Let Omega be a bounded smooth domain in R-4 such that for some integer d >= 1 its d-th singular cohomology group with coefficients in some field is not zero, then problem {Delta(2)u - rho(4)k(x)e(u) = 0 in Omega, u = ...
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Kwak, Chulkwang; Muñoz, Claudio; Poblete, Felipe; Pozo, Juan C. (Elsevier Masson SAS, 2019)© 2018 Elsevier Masson SASThe Boussinesq abcd system is a 4-parameter set of equations posed in Rt×Rx, originally derived by Bona, Chen and Saut [11,12] as first order 2-wave approximations of the incompressible and ...
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Pino Manresa, Manuel del; Muñoz, Claudio (ACADEMIC PRESS INC ELSEVIER SCIENCE, 2006-12-01)We consider the problem of Ambrosetti-Prodi type [GRAPHICS] where Q is a bounded, smooth domain in R-2, phi(1) is a positive first eigenfunction of the Laplacian under Dirichlet boundary conditions and h is an element ...