Almost dense orbit on energy surface

Kaloshin V, ZHANG K, ZHENG Y. 2010. Almost dense orbit on energy surface. XVIth International Congress on Mathematical Physics. International Congress on Mathematical Physics, 314–322.

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DOI
10.1142/9789814304634_0017
Conference Paper | Published | English
Author
Kaloshin, VadimISTA ; ZHANG, KE; ZHENG, YONG
Abstract
We study a Cr nearly integrable Hamiltonian system defined on 𝕋3 Γ— ℝ3. Let and ¡Σ1 be the restriction of Lebesgue measure on 𝕋3 Γ— ℝ3 to βˆ‘. We prove there is a perturbation , and an orbit (q(t), p(t)): ℝ β†’ 𝕋3 Γ— ℝ3 of the Hamiltonian equation such that .
Publishing Year
2010
Date Published
2010-03-01
Proceedings Title
XVIth International Congress on Mathematical Physics
Page
314-322
Conference
International Congress on Mathematical Physics
Conference Location
Prague, Czech Republic
Conference Date
2009-08-03 – 2009-08-08
ISBN
9789814304627, 9789814304634
IST-REx-ID
8507

Cite this

Kaloshin V, ZHANG K, ZHENG Y. Almost dense orbit on energy surface. In: XVIth International Congress on Mathematical Physics. World Scientific; 2010:314-322. doi:10.1142/9789814304634_0017
Kaloshin, V., ZHANG, K., & ZHENG, Y. (2010). Almost dense orbit on energy surface. In XVIth International Congress on Mathematical Physics (pp. 314–322). Prague, Czech Republic: World Scientific. https://doi.org/10.1142/9789814304634_0017
Kaloshin, Vadim, KE ZHANG, and YONG ZHENG. β€œAlmost Dense Orbit on Energy Surface.” In XVIth International Congress on Mathematical Physics, 314–22. World Scientific, 2010. https://doi.org/10.1142/9789814304634_0017.
V. Kaloshin, K. ZHANG, and Y. ZHENG, β€œAlmost dense orbit on energy surface,” in XVIth International Congress on Mathematical Physics, Prague, Czech Republic, 2010, pp. 314–322.
Kaloshin V, ZHANG K, ZHENG Y. 2010. Almost dense orbit on energy surface. XVIth International Congress on Mathematical Physics. International Congress on Mathematical Physics, 314–322.
Kaloshin, Vadim, et al. β€œAlmost Dense Orbit on Energy Surface.” XVIth International Congress on Mathematical Physics, World Scientific, 2010, pp. 314–22, doi:10.1142/9789814304634_0017.

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