Browsing by author "Pumariño Vázquez, Antonio"

Chaotic dynamics for two-dimensional tent maps

Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

; Tatjer, Joan Carles; Vigil Álvarez, Enrique

(Institute of Physics Publishing, 2015)

Coexistence and persistence of strange attractors

Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

(Springer, 1997)

Coexistencia de probabilidad positiva de más de un atractor extraño

Pumariño Vázquez, Antonio

(1995)

Complexity and Dynamical Uncertainty

Ibáñez Mesa, Santiago Francisco

; Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

(Springer, 2018)

Entropy formula and continuity of entropy for piecewise expanding maps

Alves, J. F.; Pumariño Vázquez, Antonio

(2020)

Expanding baker maps as models for the dynamics emerging from 3d-homoclinic bifurcations

Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

; Tatjer, Joan Carles; Vigil Álvarez, Enrique

(2014)

Expanding baker maps: A first tool to study homoclinic biffurcations of 3-D diffeomorphisms

Vigil Álvarez, Enrique

(2015-06-04)

How to Analytically Prove the Existence of Strange Attractors Using Measure Theory

Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

; Vigil Álvarez, Enrique

(2019)

La integral de Henstock-Kurzweil

Castanyer Bibiloni, Francesc Josep (2023-06-19)

On bifurcation sets for symbolic dynamics in the Milnor-Thurston world

Labarca Briones, Rafael Eusebio

; Moreira, C.; Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

(2012)

On the boundary of topological chaos for the milnorthurston world

Labarca Briones, Rafael Eusebio

; Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

(2009)

Persistent two-dimensional strange attractors for a two-parameter family of expanding baker maps

Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

; Vigil Álvarez, Enrique

(2019)

Piecewise linear bidimensional maps as models of return maps for 3D diffeomorphisms

Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

; Tatjer, J. C.; Vigil Álvarez, Enrique

(2013)

Progress and challenges in Dynamical Systems: proceedings of the International Conference Dynamical Systems: 100 years after Poincaré

Ibáñez Mesa, Santiago Francisco; Suárez Pérez del Río, Jesús; Pumariño Vázquez, Antonio; Rodríguez Méndez, José Ángel (Springer, 2013)

Renormalizable expanding baker maps: coexistence of strange attractors

Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

; Vigil, Enrique (2017)

Renormalization of two-dimensional piecewise linear maps: Abundance of 2-D strange attractors

Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

; Vigil Álvarez, Enrique

(2018)

Splitting and coexistence of 2-d strange attractors in a general family of expanding baker maps

Marqués Lobeiras, Alejandro

; Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

; Vigil Álvarez, Enrique

(2023)

Statistical stability for multidimensional piecewise expanding maps

Alves, J. F.; Pumariño Vázquez, Antonio

; Vigil, Enrique (2017)

Strictly invariant sets for 2-d tent maps: 2-d strange attractors

Marqués Lobeiras, Alejandro

; Pumariño Vázquez, Antonio

; Rodríguez Méndez, José Ángel

; Vigil Álvarez, Enrique

(2023)

Browsing by author "Pumariño Vázquez, Antonio"

Chaotic dynamics for two-dimensional tent maps ﻿

Coexistence and persistence of strange attractors ﻿

Coexistencia de probabilidad positiva de más de un atractor extraño ﻿

Complexity and Dynamical Uncertainty ﻿

Entropy formula and continuity of entropy for piecewise expanding maps ﻿

Expanding baker maps as models for the dynamics emerging from 3d-homoclinic bifurcations ﻿

Expanding baker maps: A first tool to study homoclinic biffurcations of 3-D diffeomorphisms ﻿

How to Analytically Prove the Existence of Strange Attractors Using Measure Theory ﻿

La integral de Henstock-Kurzweil ﻿

On bifurcation sets for symbolic dynamics in the Milnor-Thurston world ﻿

On the boundary of topological chaos for the milnorthurston world ﻿

Persistent two-dimensional strange attractors for a two-parameter family of expanding baker maps ﻿

Piecewise linear bidimensional maps as models of return maps for 3D diffeomorphisms ﻿

Progress and challenges in Dynamical Systems: proceedings of the International Conference Dynamical Systems: 100 years after Poincaré ﻿

Renormalizable expanding baker maps: coexistence of strange attractors ﻿

Renormalization of two-dimensional piecewise linear maps: Abundance of 2-D strange attractors ﻿

Splitting and coexistence of 2-d strange attractors in a general family of expanding baker maps ﻿

Statistical stability for multidimensional piecewise expanding maps ﻿

Strictly invariant sets for 2-d tent maps: 2-d strange attractors ﻿

Chaotic dynamics for two-dimensional tent maps

Coexistence and persistence of strange attractors

Coexistencia de probabilidad positiva de más de un atractor extraño

Complexity and Dynamical Uncertainty

Entropy formula and continuity of entropy for piecewise expanding maps

Expanding baker maps as models for the dynamics emerging from 3d-homoclinic bifurcations

Expanding baker maps: A first tool to study homoclinic biffurcations of 3-D diffeomorphisms

How to Analytically Prove the Existence of Strange Attractors Using Measure Theory

La integral de Henstock-Kurzweil

On bifurcation sets for symbolic dynamics in the Milnor-Thurston world

On the boundary of topological chaos for the milnorthurston world

Persistent two-dimensional strange attractors for a two-parameter family of expanding baker maps

Piecewise linear bidimensional maps as models of return maps for 3D diffeomorphisms

Progress and challenges in Dynamical Systems: proceedings of the International Conference Dynamical Systems: 100 years after Poincaré

Renormalizable expanding baker maps: coexistence of strange attractors

Renormalization of two-dimensional piecewise linear maps: Abundance of 2-D strange attractors

Splitting and coexistence of 2-d strange attractors in a general family of expanding baker maps

Statistical stability for multidimensional piecewise expanding maps

Strictly invariant sets for 2-d tent maps: 2-d strange attractors