Jaime E. Muñoz Rivera | Laboratório Nacional de Computação Científica (original) (raw)
Graduated on Universidad Nacional Mayor de San Marcos, Lima - Perú. Master and Doctoral degree at the Federal University of Rio de Janeiro.
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Papers by Jaime E. Muñoz Rivera
Mathematical Methods in the Applied Sciences, 2021
We study in this paper the well‐posedness and stability of three structures with interfacial slip... more We study in this paper the well‐posedness and stability of three structures with interfacial slip and two infinite memories effective on the transverse displacement and the rotation angle. We consider a large class of kernels and prove that the system has a unique solution satisfying some regularity properties. Moreover, without restrictions on the values of the parameters, we show that the solution goes to zero at infinity and give an information on its speed of convergence in terms of the growth of kernels at infinity. A numerical analysis of the obtained theoretical results will be also given.
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Journal of Mathematical Physics, Oct 1, 2017
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Journal of Thermal Stresses, 2010
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Zeitschrift für angewandte Mathematik und Physik, 2014
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Asymptotic Analysis, 2014
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Asymptotic Analysis, 2009
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SIAM Journal on Mathematical Analysis, 1995
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s 7 Nonlinear problems of viscoelasticity of strain-rate type Stuart S. Antman University of Mary... more s 7 Nonlinear problems of viscoelasticity of strain-rate type Stuart S. Antman University of Maryland This lecture treats various quasilinear parabolic-hyperbolic systems that describe the behavior of nonlinearly viscoelastic solids, emphasizing the technical di culties caused by the requirement that the equations capture important mechanical e ects. Particular attention is devoted to the role of viscosity in preventing total compression, to the asymptotics associated with small density, and to Hopf bifurcation problems.
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Mathematical Methods in the Applied Sciences
Bookmarks Related papers MentionsView impact
Mathematical Methods in the Applied Sciences, 2021
We study in this paper the well‐posedness and stability of three structures with interfacial slip... more We study in this paper the well‐posedness and stability of three structures with interfacial slip and two infinite memories effective on the transverse displacement and the rotation angle. We consider a large class of kernels and prove that the system has a unique solution satisfying some regularity properties. Moreover, without restrictions on the values of the parameters, we show that the solution goes to zero at infinity and give an information on its speed of convergence in terms of the growth of kernels at infinity. A numerical analysis of the obtained theoretical results will be also given.
Bookmarks Related papers MentionsView impact
Journal of Mathematical Physics, Oct 1, 2017
Bookmarks Related papers MentionsView impact
Journal of Thermal Stresses, 2010
Bookmarks Related papers MentionsView impact
Zeitschrift für angewandte Mathematik und Physik, 2014
Bookmarks Related papers MentionsView impact
Asymptotic Analysis, 2014
Bookmarks Related papers MentionsView impact
Journal of Differential Equations, 2015
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Asymptotic Analysis, 2009
Bookmarks Related papers MentionsView impact
SIAM Journal on Mathematical Analysis, 1995
Bookmarks Related papers MentionsView impact
SIAM Journal on Applied Mathematics, 1998
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SIAM Journal on Applied Mathematics, 2014
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Mathematical Methods in the Applied Sciences, 2000
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Journal of Differential Equations, 1996
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IMA Journal of Applied Mathematics, 2012
Bookmarks Related papers MentionsView impact
Computers & Mathematics with Applications, 2013
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Boundary Value Problems, 2011
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Applied Mathematics Letters, 2010
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Acta Mechanica, 2011
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Bollettino Della Unione Matematica Italiana, 2002
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s 7 Nonlinear problems of viscoelasticity of strain-rate type Stuart S. Antman University of Mary... more s 7 Nonlinear problems of viscoelasticity of strain-rate type Stuart S. Antman University of Maryland This lecture treats various quasilinear parabolic-hyperbolic systems that describe the behavior of nonlinearly viscoelastic solids, emphasizing the technical di culties caused by the requirement that the equations capture important mechanical e ects. Particular attention is devoted to the role of viscosity in preventing total compression, to the asymptotics associated with small density, and to Hopf bifurcation problems.
Bookmarks Related papers MentionsView impact
Mathematical Methods in the Applied Sciences
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