For Libraries For Publication Open Access Downloads About Us Contact Us
Paper Titles
Non-Linear Finite Element Analysis of EPS Module Shear Wall
p.4533
Nonlinear Analysis for Bending Cross Section of Tensile-Compression Prestressed Concrete Beam
p.4538
Twist Velocity Model of Single Slide Skill on the U-Ground
p.4544
Existence of Nontrivial Positive Solutions to a Semilinear Elliptic System
p.4548
Energy Estimates of Strictly Contact Homeomorphisms in Contact Dynamical System
p.4552
Wavelet De-Noising Method of Blasting Vibration Signal Considering Different Level Noise
p.4556
The Application of Vibration Testing in Jinaozhou Pagoda Protection
p.4562
A Note on Exact Travelling Wave Solutions for Nonlinear PHI-Four Equation
p.4569
A new Interface Element Method on Computation of the Interface Crack Propagation Energy Release Rate
p.4573

Energy Estimates of Strictly Contact Homeomorphisms in Contact Dynamical System

Article Preview

Abstract:

This paper studies the reductions and properties of strictly contact diffeomorphisms in contact dynamical system. By constructing new norms and using some estimate techniques, this paper proves that the induced homeomorphism of contact homeomorphism is Hamiltonian, and computes the norm of such homeomorphism under reduction in contact dynamical system.

You might also be interested in these eBooks
Progress in Industrial and Civil Engineering View Preview

Info:

Periodical:

Applied Mechanics and Materials (Volumes 204-208)

Pages:

4552-4555

DOI:

https://doi.org/10.4028/www.scientific.net/AMM.204-208.4552

Citation:

Cite this paper

Online since:

October 2012

Authors:

Da Wei Sun

Keywords:

Contact Diffeomorphisms, Contact Dynamical System, Contact Energy

Export:

RIS, BibTeX

Price:

Permissions CCC:

Request Permissions

Permissions PLS:

Request Permissions

Сopyright:

© 2012 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

References

[1] A. Banyaga, P. Donato: Ann. Global Anal. Geom vol. 30(2006), pp.299-312

Google Scholar

[2] A. Banyaga, P.W. Spaeth: Information on http://arxiv.org/abs/0812.2461

Google Scholar

[3] A. Banyaga: Topology and Geometry, Ens. Math vol.26 (1979), pp.47-53.

Google Scholar

[4] H. Hofer, E. Zehnder: Symplectic Invariants and Hamiltonian Dynamics. (Berlin: Birkhauser Verlag, Basel. Boston, 1994)

Google Scholar

[5] D. McDuff: Ann of Math Vol 141(1995), pp.349-371

Google Scholar

[6] C. Viterbo: Int Math Res Not Vol (2006), pp.349-371

Google Scholar

[7] A. Pedroza: Diff Geom And Its Appl vol.26 (2008), pp.503-508.

Google Scholar

[8] Y. G. Oh, : J Symp Geom Vol 5(2007), pp.167-220

Google Scholar

[9] L.Polterovich: The geometry of the Group of Symplectic Diffeomorphism. (Berlin: Birkhauser Verlag, Basel. Boston, 2001)

Google Scholar

© 2025 Trans Tech Publications Ltd. All rights are reserved, including those for text and data mining, AI training, and similar technologies. For open access content, terms of the Creative Commons licensing CC-BY are applied.
Scientific.Net is a registered trademark of Trans Tech Publications Ltd.