Howard Weiss
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
Research Subjects
Howard Weiss has a total of 9 co-authors. Here are the top co-authors by number of shared publications:
- Mark Pollicott
Mathematics Institute, University of Warwick, Coventry, UK
3 shared publications - Yakov Pesin
Pennsylvania State University, University Park, Pa
2 shared publications - Ale Jan Homburg
KdV Institute for Mathematics, University of Amsterdam, Amsterdam, The Netherlands
1 shared publication - Keith Burns
Department of Mathematics, Northwestern University, Evanston, IL 60208, USA
1 shared publication - Keith Burns
Northwestern University
1 shared publication - Lyle N. Long
Aerospace Engineering
1 shared publication
Latest Publications
- 1 March 2010
- Published by Elsevier in Advances in Mathematics
- Vol. 223 (4) , 1225-1235
Topological dynamics of the Weil–Petersson geodesic flow
- 1 March 2010
- Published by Elsevier in Advances in Mathematics
- Vol. 223 (4) , 1225-1235
Topological dynamics of the Weil–Petersson geodesic flow
- 1 October 2006
- Published by Taylor & Francis in The American Mathematical Monthly
- Vol. 113 (8) , 752-755
How Terminal Is Terminal Velocity?
(2006). How Terminal Is Terminal Velocity? The American Mathematical Monthly: Vol. 113, No. 8, pp. 752-755.
- 1 October 2006
- Published by Taylor & Francis in The American Mathematical Monthly
- Vol. 113 (8) , 752-755
How Terminal Is Terminal Velocity?
(2006). How Terminal Is Terminal Velocity? The American Mathematical Monthly: Vol. 113, No. 8, pp. 752-755.
- 1 September 2004
- Published by Springer Nature in Qualitative Theory of Dynamical Systems
- Vol. 4 (2) , 425-438
Some remarks on the dynamics of the Mixmaster universe
- 1 September 2004
- Published by Springer Nature in Qualitative Theory of Dynamical Systems
- Vol. 4 (2) , 425-438
Some remarks on the dynamics of the Mixmaster universe
- 1 August 2003
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 240 (3) , 457-482
Free Energy as a Dynamical Invariant (or Can You Hear the Shape of a Potential?)
- 1 August 2003
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 240 (3) , 457-482
Free Energy as a Dynamical Invariant (or Can You Hear the Shape of a Potential?)
- 1 April 2002
- Published by Cambridge University Press (CUP) in Ergodic Theory and Dynamical Systems
- Vol. 22 (2) , 329-348
Spheres with positive curvature and nearly dense orbits for the geodesic flow
For any \varepsilon > 0, we construct an explicit smooth Riemannian metric on the sphere S^n, n \geq 3, that is within \varepsilon of the round metric and has a geodesic for which the corresponding orbit of the geodesic flow is \varepsilon-dense in the unit tangent bundle. Moreover, for any \varepsilon > 0, we construct a smooth Riemannian metric on S^n, n \geq 3, that is within \varepsilon of the round metric and has a geodesic for which the complement of the closure of the corresponding orbit of the geodesic flow has Liouville measure less than \varepsilon.
- 1 April 2002
- Published by Cambridge University Press (CUP) in Ergodic Theory and Dynamical Systems
- Vol. 22 (2) , 329-348
Spheres with positive curvature and nearly dense orbits for the geodesic flow
For any \varepsilon > 0, we construct an explicit smooth Riemannian metric on the sphere S^n, n \geq 3, that is within \varepsilon of the round metric and has a geodesic for which the corresponding orbit of the geodesic flow is \varepsilon-dense in the unit tangent bundle. Moreover, for any \varepsilon > 0, we construct a smooth Riemannian metric on S^n, n \geq 3, that is within \varepsilon of the round metric and has a geodesic for which the complement of the closure of the corresponding orbit of the geodesic flow has Liouville measure less than \varepsilon.
- 30 December 1999
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 208 (2) , 267-273
A Geometric Criterion for Positive Topological Entropy¶II: Homoclinic Tangencies
- 30 December 1999
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 208 (2) , 267-273
A Geometric Criterion for Positive Topological Entropy¶II: Homoclinic Tangencies
- 1 November 1999
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 207 (1) , 145-171
Multifractal Analysis of Lyapunov Exponent for Continued Fraction and Manneville-Pomeau Transformations and Applications to Diophantine Approximation
- 1 November 1999
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 207 (1) , 145-171
Multifractal Analysis of Lyapunov Exponent for Continued Fraction and Manneville-Pomeau Transformations and Applications to Diophantine Approximation
- 1 January 1997
- Published by Springer Nature in Journal of Statistical Physics
- Vol. 86 (1-2) , 233-275
A multifractal analysis of equilibrium measures for conformal expanding maps and Moran-like geometric constructions
- 1 January 1997
- Published by Springer Nature in Journal of Statistical Physics
- Vol. 86 (1-2) , 233-275
A multifractal analysis of equilibrium measures for conformal expanding maps and Moran-like geometric constructions
- 1 December 1996
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 182 (1) , 105-153
On the dimension of deterministic and random Cantor-like sets, symbolic dynamics, and the Eckmann-Ruelle Conjecture
- 1 December 1996
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 182 (1) , 105-153
On the dimension of deterministic and random Cantor-like sets, symbolic dynamics, and the Eckmann-Ruelle Conjecture
- 1 August 1995
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 172 (1) , 95-118
A geometric criterion for positive topological entropy
- 1 August 1995
- Published by Springer Nature in Communications in Mathematical Physics
- Vol. 172 (1) , 95-118
A geometric criterion for positive topological entropy