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Refined by: Library: IME - Inst. Matemática e Estatística remove resource type: Articles remove
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1
Ergodicity on conformal measures for unimodal polynomials
Ergodicity on conformal measures for unimodal polynomials
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Ergodicity on conformal measures for unimodal polynomials

Eduardo Almeida Prado

Conformal Geometry and Dynamics Providence v. 2, p. 29-44, 1998

Providence 1998

Available at IME - Inst. Matemática e Estatística    (PROD-1002505 )(GetIt)

2
Non-trivial wandering domains and homoclinic bifurcations
Non-trivial wandering domains and homoclinic bifurcations
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Non-trivial wandering domains and homoclinic bifurcations

Eduardo Colli Edson Vargas

Ergodic theory and Dynamical systems Cambridge v. 21, p. 1657-1681, 2001

Cambridge 2001

Available at IME - Inst. Matemática e Estatística    (PROD-1217338 )(GetIt)

3
Minimality and unique ergodicity for adic transformations
Minimality and unique ergodicity for adic transformations
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Minimality and unique ergodicity for adic transformations

Sebastien Ferenczi Albert Meads Fisher; Marina Talet

Journal d'Analyse Mathématique Jerusalem v. 109, n. 1, p. 1-31, 2009

Jerusalem 2009

Available at IME - Inst. Matemática e Estatística    (PROD-1819822 )(GetIt)

4
Support of maximizing measures for typical C-O dynamics on compact manifolds
Support of maximizing measures for typical C-O dynamics on compact manifolds
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Support of maximizing measures for typical C-O dynamics on compact manifolds

Salvador Addas-Zanata Fábio Armando Tal

Discrete and Continuous Dynamical Systems Springfield v. 26, n. 3, p. 795-804, 2010

Springfield 2010

Available at IME - Inst. Matemática e Estatística    (PROD-1833402 )(GetIt)

5
The distribution of the short-return function
The distribution of the short-return function
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The distribution of the short-return function

Miguel Natalio Abadi Rodrigo Lambert

Nonlinearity Bristol v. 26, n. 5, p. 1143-1162, 2013

Bristol 2013

Available at IME - Inst. Matemática e Estatística    (PROD-2445535 )(GetIt)

6
Non-trivial wandering domains and homoclinic bifurcations
Non-trivial wandering domains and homoclinic bifurcations
Material Type:
Article 		Add to e-Shelf

Non-trivial wandering domains and homoclinic bifurcations

Eduardo Colli Edson Vargas

Ergodic theory and Dynamical systems Cambridge v. 21, p. 1657-1681, 2001

Cambridge 2001

Available at IME - Inst. Matemática e Estatística    (PROD-1217338 )(GetIt)

7
Minimality and unique ergodicity for adic transformations
Minimality and unique ergodicity for adic transformations
Material Type:
Article 		Add to e-Shelf

Minimality and unique ergodicity for adic transformations

Sebastien Ferenczi Albert Meads Fisher; Marina Talet

Journal d'Analyse Mathématique Jerusalem v. 109, n. 1, p. 1-31, 2009

Jerusalem 2009

Available at IME - Inst. Matemática e Estatística    (PROD-1819822 )(GetIt)

8
Support of maximizing measures for typical C-O dynamics on compact manifolds
Support of maximizing measures for typical C-O dynamics on compact manifolds
Material Type:
Article 		Add to e-Shelf

Support of maximizing measures for typical C-O dynamics on compact manifolds

Salvador Addas-Zanata Fábio Armando Tal

Discrete and Continuous Dynamical Systems Springfield v. 26, n. 3, p. 795-804, 2010

Springfield 2010

Available at IME - Inst. Matemática e Estatística    (PROD-1833402 )(GetIt)

9
On pairs of foliations defined by vector fields in the plane
On pairs of foliations defined by vector fields in the plane
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On pairs of foliations defined by vector fields in the plane

Jorge Sotomayor Michail Zhitomirskii

Discrete and Continuous Dynamical Systems Springfield v. 6, n. 3, p. 741-749, 2000

Springfield 2000

Available at IME - Inst. Matemática e Estatística    (PROD-1204307 )(GetIt)

10
On the existence of maximizing measures for irreducible countable Markov shifts a dynamical proof
On the existence of maximizing measures for irreducible countable Markov shifts a dynamical proof
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On the existence of maximizing measures for irreducible countable Markov shifts a dynamical proof

Rodrigo Bissacot Ricardo dos Santos Freire Júnior

Ergodic Theory and Dynamical Systems Cambridge v. 34, n. 4, p. 1103-1115, 2014

Cambridge 2014

Available at IME - Inst. Matemática e Estatística    (PROD-2498219 )(GetIt)

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