[图书][B] Vibro-impact dynamics: modeling, mapping and applications
RA Ibrahim - 2009 - books.google.com
Page 1 LECTURE NOTES IN APPLIED AND COMPUTATIONAL MECHANICS VOL. 43 Raouf A.
Ibrahim Vibro-Impact Dynamics Modeling, Mapping and Applications Springer Page 2 Lecture …
Ibrahim Vibro-Impact Dynamics Modeling, Mapping and Applications Springer Page 2 Lecture …
Periodic solutions of perturbed Hamiltonian systems in the plane by the use of the Poincaré-Birkhoff theorem
A Fonda, M Sabatini, F Zanolin - 2012 - projecteuclid.org
We prove the existence of periodic solutions for a planar non-autonomous Hamiltonian
system which is a small perturbation of an autonomous system, in the presence of a non …
system which is a small perturbation of an autonomous system, in the presence of a non …
An extension of the Poincaré-Birkhoff theorem for Hamiltonian systems coupling resonant linear components with twisting components
F Chen, D Qian - Journal of Differential Equations, 2022 - Elsevier
We improve a generalized saddle point theorem, whose original version was by J. Liu, using
Lusternik-Schnirelmann variational methods. Based on this new saddle point theorem we …
Lusternik-Schnirelmann variational methods. Based on this new saddle point theorem we …
[HTML][HTML] Periodic solutions of superlinear impulsive differential equations: a geometric approach
D Qian, L Chen, X Sun - Journal of Differential Equations, 2015 - Elsevier
A geometric method is introduced to study superlinear second order differential equations
with impulsive effects. Basing on a reference continuous polar lifting of a planar orientation …
with impulsive effects. Basing on a reference continuous polar lifting of a planar orientation …
Subharmonic solutions for a class of predator-prey models with degenerate weights in periodic environments
J López-Gómez, E Muñoz-Hernández… - Open Mathematics, 2023 - degruyter.com
This article deals with the existence, multiplicity, minimal complexity, and global structure of
the subharmonic solutions to a class of planar Hamiltonian systems with periodic …
the subharmonic solutions to a class of planar Hamiltonian systems with periodic …
[HTML][HTML] Periodic solutions of second order equations via rotation numbers
D Qian, PJ Torres, P Wang - Journal of Differential Equations, 2019 - Elsevier
We consider the problem of the existence and multiplicity of periodic solutions associated to
a class of scalar equations of the form x ″+ f (t, x)= 0. The class considered is such that the …
a class of scalar equations of the form x ″+ f (t, x)= 0. The class considered is such that the …
Periodic solutions of singular systems without the strong force condition
We present sufficient conditions for the existence of at least a non-collision periodic solution
for singular systems under weak force conditions. We deal with two different types of …
for singular systems under weak force conditions. We deal with two different types of …
Subharmonic solutions for nonlinear second order equations in presence of lower and upper solutions
A Boscaggin, F Zanolin - Discrete and Continuous Dynamical Systems, 2013 - iris.unito.it
We study the problem of existence and multiplicity of subharmonic solutions for a second
order nonlinear ODE in presence of lower and upper solutions. We show how such …
order nonlinear ODE in presence of lower and upper solutions. We show how such …
Subharmonic solutions of indefinite Hamiltonian systems via rotation numbers
S Wang, D Qian - Advanced Nonlinear Studies, 2021 - degruyter.com
We investigate the multiplicity of subharmonic solutions for indefinite planar Hamiltonian
systems J z′=∇ H(t, z) from a rotation number viewpoint. The class considered is such …
systems J z′=∇ H(t, z) from a rotation number viewpoint. The class considered is such …
On unbounded motions in a real analytic bouncing ball problem
S Marò - Qualitative theory of dynamical systems, 2022 - Springer
We consider the model of a ball elastically bouncing on a racket moving in the vertical
direction according to a given periodic function f (t). The gravity force is acting on the ball …
direction according to a given periodic function f (t). The gravity force is acting on the ball …