AIMS Home

SS73: Dynamics of Ordinary Differential Equations

Organizer(s):
Name:	Affiliation:	Country:
Jifeng Chu	Shanghai Normal University	Peoples Rep of China
Juntao Sun	Shandong University of Technology	Peoples Rep of China
Zhaosheng Feng	University of Texas-Rio Grande Valley	USA

Abstract:
This session will be devoted to the study of the dynamical aspects of ordinary differential equations and related differential equations arising in physical and biological phenomena. The topics include (but not limited to) the existence of positive/periodic solutions, stability, bifurcation, persistence, oscillations, chaotic phenomena, homoclinic solutions, exponential dichotomy etc.

List of approved abstract
Name	Affiliation	Title
Treena Basu	Occidental College	A Fast $O(N \log N)$ Second-Order Numerical Method For Space-Fractional Diffusion Equations
Feng Cao	Nanjing University of Aeronautics and Astronautics	Group actions on monotone skew-product semiflows with applications
Brian Coomes	University of Miami	A Computable Criterion for the Existence of Sil'nikov Saddle-Focus Chaos
Zengji Du	Jaingsu Normal University	Traveling wave solutions of a modified vector-disease model
Zhaosheng Feng	University of Texas-Rio Grande Valley	Approximate analysis to the KdV-Burgers-Kuramoto equation
Yongxin Jiang	Hohai University	A Perron-type theorem for nonautonomous differential equations with different growth rates
Lingju Kong	University of Tennessee at Chattanooga	Homoclinic solutions for a higher order difference equation
XILIANG LI	Shandong Technology and Business University	Lifting Dynamics and Ergodicity in Stochastic Differential Equations
Juntao Sun	Shandong University of Technology	The filtration of Nehari manifold and its application in some nonlocal problems
KaI Tao	Hohai University	Non-perturbative positive Lyapunov exponent of Schr\odinger operator with skew-shift mapping
Feng Wang	Nanjing Normal University	Prevalence of stable periodic solutions in the forced relativistic pendulum equation
Rong Yin	Nantong University	Lie symmetry to travelling wave solutions of Sharma-Tasso-Olver equation
Dongfeng Zhang	Southeast University	Quasi-periodic solutions of high dimensional Schr\\{o}dinger equation with Liouvillean basic frequencies
Zhe Zhou	Academy of Mathematics and Systems Science, CAS	Positive Homogeneity, Almost Periodicity, Rotation Number
hailong zhu	anhui university of finance and economics	Stability of Lyapunov Exponents, Weak Integral Separation and Nonuniform Dichotomy Spectrum