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Global smooth geodesic foliations of the hyperbolic space
(Springer, 2015-10)
We consider foliations of the whole three dimensional hyperbolic space H3 by oriented geodesics. Let L be the space of all the oriented geodesics of H3, which is a four dimensional manifold carrying two canonical ...
CONTINUITY OF GLOBAL ATTRACTORS FOR A CLASS OF NON LOCAL EVOLUTION EQUATIONS
(AMER INST MATHEMATICAL SCIENCES, 2010)
In this work we prove that the global attractors for the flow of the equation partial derivative m(r, t)/partial derivative t = -m(r, t) + g(beta J * m(r, t) + beta h), h, beta >= 0, are continuous with respect to the ...
Nilpotent Global Centers of Linear Systems with Cubic Homogeneous NonlinearitiesCentros Globales Nilpotentes de Sistemas Lineales con No-linealidades Homogéneneas Cúbicas
(International Journal of Bifurcation and Chaos, 2020)
Nilpotent Global Centers of Linear Systems with Cubic Homogeneous NonlinearitiesCentros Globales Nilpotentes de Sistemas Lineales con No-linealidades Homogéneneas Cúbicas
(International Journal of Bifurcation and Chaos, 2020)
Artificial and physical viscosity solutions for a hyperbolic conservation system
(2001)
In this paper, a new maximum principle is introduced to study positive lower bounds of the density both for the artificial viscosity solutions and for the physical viscosity solutions of a 'hyperbolic conservationsystem ...
KASNER INITIAL CONDITIONS IN GLOBALLY HYPERBOLIC SPACETIMES
(Kyoto Univ, 2014)
KASNER INITIAL CONDITIONS IN GLOBALLY HYPERBOLIC SPACETIMES
(Kyoto Univ, 1988-10-01)
KASNER INITIAL CONDITIONS IN GLOBALLY HYPERBOLIC SPACETIMES
(Kyoto Univ, 1988-10-01)
Continuity of Dynamical Structures for Nonautonomous Evolution Equations Under Singular Perturbations
(SPRINGERNEW YORK, 2012)
In this paper we study the continuity of invariant sets for nonautonomous infinite-dimensional dynamical systems under singular perturbations. We extend the existing results on lower-semicontinuity of attractors of autonomous ...