Search Results - "Pujals, E. R."

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  1. 1

    Singular-hyperbolic attractors are chaotic by Araujo, V., Pacifico, M. J., Pujals, E. R., Viana, M.

    “…We prove that a singular-hyperbolic attractor of a 3-dimensional flow is chaotic, in two different strong senses. First, the flow is expansive: if two points…”
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  2. 2

    Motion of vortices implies chaos in Bohmian mechanics by Wisniacki, D. A, Pujals, E. R

    Published in Europhysics letters (01-07-2005)
    “…Bohmian mechanics is a causal interpretation of quantum mechanics in which particles describe trajectories guided by the wave function. The dynamics in the…”
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  3. 3

    Robust Transitive Singular Sets for 3-Flows Are Partially Hyperbolic Attractors or Repellers by Morales, C. A., Pacifico, M. J., Pujals, E. R.

    Published in Annals of mathematics (01-09-2004)
    “…Inspired by Lorenz' remarkable chaotic flow, we describe in this paper the structure of all C1robust transitive sets with singularities for flows on closed…”
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  4. 4

    Vortex interaction, chaos and quantum probabilities by Wisniacki, D. A, Pujals, E. R, Borondo, F

    Published in Europhysics letters (01-03-2006)
    “…The motion of a single vortex is able to originate chaos in the quantum trajectories defined in Bohm's interpretation of quantum mechanics. In this letter, we…”
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  5. 5

    Singular hyperbolic systems by Morales, C. A., Pacifico, M. J., Pujals, E. R.

    “…We construct a class of vector fields on 3-manifolds containing the hyperbolic ones and the geometric Lorenz attractor. Conversely, we shall prove that…”
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  6. 6

    A C1-Generic Dichotomy for Diffeomorphisms: Weak Forms of Hyperbolicity or Infinitely Many Sinks or Sources by Bonatti, C., Díaz, L. J., Pujals, E. R.

    Published in Annals of mathematics (01-09-2003)
    “…We show that, for every compact n-dimensional manifold, n ≥ 1, there is a residual subset of$\text{Diff}^{1}(M)$of diffeomorphisms for which the homoclinic…”
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  7. 7
  8. 8

    Self-Similarity in a Cantor-Like Semiconductor Quantum Well by Gaggero-Sager, L.M., Pujals, E.R., Sotolongo-Costa, O.

    Published in physica status solidi (b) (01-07-2000)
    “…We present the first calculus of the electronic structure, the wave function and the charge density of a single isolated Cantor quantum well in GaAs/AlGaAs…”
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  9. 9

    Infinite ergodic theory and Non-extensive entropies by Gaggero-Sager, L. M, Sotolongo-Costa, E. R. Pujals And O

    Published 29-05-2010
    “…We bring into account a series of result in the infinite ergodic theory that we believe that they are relevant to the theory of non-extensive entropies…”
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  10. 10

    Infinite Ergodic Theory and Non-extensive Entropies by Gaggero-Sager, Luis M., Pujals, E. R., Sotolongo-Costa, O.

    Published in Brazilian journal of physics (01-12-2011)
    “…We recapitulate results from the infinite ergodic theory that are relevant to the theory of non-extensive entropies. In particular, we recall that the Lyapunov…”
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  12. 12

    Robust transitivity and domination for endomorphisms displaying critical points by Lizana, C, Potrie, R, Pujals, E. R, Ranter, W

    Published 06-06-2021
    “…We show that robustly transitive endomorphisms of a closed manifolds must have a non-trivial dominated splitting or be a local diffeomorphism. This allows to…”
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  13. 13

    Homoclinic Tangencies and Hyperbolicity for Surface Diffeomorphisms by Pujals, Enrique R., Sambarino, Martin

    Published in Annals of mathematics (01-05-2000)
    “…We prove here that in the complement of the closure of the hyperbolic surface diffeomorphisms, the ones exhibiting a homoclinic tangency are C1dense. This…”
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  14. 14
  15. 15

    A C^1 -Generic dichotomy for diffeomorphisms by Bonatti, C, Diaz, L. J, Pujals, E. R

    Published 17-10-2006
    “…Ann. of Math. (2), vol. 158 (2003), no.2, 355--418 We show that, for every compact n-dimensional manifold, n\geq 1, there is a residual subset of Diff^1(M) of…”
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  16. 16

    Vortex interaction, chaos and quantum probabilities by Wisniacki, D. A, Pujals, E. R, Borondo, F

    Published 08-07-2005
    “…Europhysics Letters 73, 671 (2006) The motion of a single vortex is able to originate chaos in the quantum trajectories defined in Bohm's interpretation of…”
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