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Study of homoclinic transversal intersections for the double mathematical pendulum. / Ivanov, Alexey V.

2000. 150-151 Paper presented at 2nd Interntional Conference on Control of Oscillations and Chaos (COC 2000), ST. Petersbug, Russia.

Research output: Contribution to conference › Paper › peer-review

Harvard

Ivanov, AV 2000, 'Study of homoclinic transversal intersections for the double mathematical pendulum', Paper presented at 2nd Interntional Conference on Control of Oscillations and Chaos (COC 2000), ST. Petersbug, Russia, 5/07/00 - 7/07/00 pp. 150-151.

APA

Ivanov, A. V. (2000). Study of homoclinic transversal intersections for the double mathematical pendulum. 150-151. Paper presented at 2nd Interntional Conference on Control of Oscillations and Chaos (COC 2000), ST. Petersbug, Russia.

Vancouver

Ivanov AV. Study of homoclinic transversal intersections for the double mathematical pendulum. 2000. Paper presented at 2nd Interntional Conference on Control of Oscillations and Chaos (COC 2000), ST. Petersbug, Russia.

Author

Ivanov, Alexey V. / Study of homoclinic transversal intersections for the double mathematical pendulum. Paper presented at 2nd Interntional Conference on Control of Oscillations and Chaos (COC 2000), ST. Petersbug, Russia.2 p.

BibTeX

@conference{3fd75ae6443b473cb4433bc7ba1deb03,
title = "Study of homoclinic transversal intersections for the double mathematical pendulum",
abstract = "The double mathematical pendulum (DMP) is a Hamiltonian system. The homoclinic transversal intersections are studied. The system has two degrees of freedom. The system exhibits a regular and a chaotic behavior of its trajectories. Hyperbolic periodic trajectories in the stochastic component are obtained. The Poincare-Arnold-Melnikiov method is used to obtain the homoclinic points. Asymptotic formula for the homoclinic invariant of homoclinic trajectory is obtained.",
author = "Ivanov, {Alexey V.}",
year = "2000",
language = "English",
pages = "150--151",
note = "2nd Interntional Conference on Control of Oscillations and Chaos (COC 2000) ; Conference date: 05-07-2000 Through 07-07-2000",

}

RIS

TY - CONF

T1 - Study of homoclinic transversal intersections for the double mathematical pendulum

AU - Ivanov, Alexey V.

PY - 2000

Y1 - 2000

N2 - The double mathematical pendulum (DMP) is a Hamiltonian system. The homoclinic transversal intersections are studied. The system has two degrees of freedom. The system exhibits a regular and a chaotic behavior of its trajectories. Hyperbolic periodic trajectories in the stochastic component are obtained. The Poincare-Arnold-Melnikiov method is used to obtain the homoclinic points. Asymptotic formula for the homoclinic invariant of homoclinic trajectory is obtained.

AB - The double mathematical pendulum (DMP) is a Hamiltonian system. The homoclinic transversal intersections are studied. The system has two degrees of freedom. The system exhibits a regular and a chaotic behavior of its trajectories. Hyperbolic periodic trajectories in the stochastic component are obtained. The Poincare-Arnold-Melnikiov method is used to obtain the homoclinic points. Asymptotic formula for the homoclinic invariant of homoclinic trajectory is obtained.

UR - http://www.scopus.com/inward/record.url?scp=0033680747&partnerID=8YFLogxK

M3 - Paper

AN - SCOPUS:0033680747

SP - 150

EP - 151

T2 - 2nd Interntional Conference on Control of Oscillations and Chaos (COC 2000)

Y2 - 5 July 2000 through 7 July 2000

ER -

ID: 95638826