Bifurcation of Limit Cycles for Two Differential Systems. - Xiao-Chun Hong 001 (ICNC (5), 2009)

Global bifurcation of limit cycles in an integrable non-Hamiltonian system under polynomial perturbations. - Xiao-Chun Hong 001; Jian Huang; Zhonghuan Cai (ICNC, 2011)

Bifurcation of limit cycles for two integrable non-Hamiltonian systems with perturbed terms. - Xiao-Chun Hong 001; Benshu Tan (ICNC, 2011)

Bifurcation of Limit Cycles of a Perturbed Quadratic Reversible System. - Xiao-Chun Hong 001; Jianxue Yan; Shaolong Xie (ISCID (2), 2011)

The periodic traveling-wave solutions of the short-pulse equation. - Shaolong Xie; Xiaochun Hong 001; Bin Gao (Appl. Math. Comput., 2011)

Bifurcation of limit cycles of a quadratic reversible system with perturbed terms. - Xiao-Chun Hong 001; Lin Wang; Qingwan Hu (ICNC, 2012)

Exact Traveling Wave Solutions of Explicit Type, Implicit Type, and Parametric Type for K(m, n) Equation. - Xianbin Wu; Weiguo Rui; Xiaochun Hong 001 (J. Appl. Math., 2012)

Limit cycles in two plane non-Hamiltonian perturbed integrable systems. - Xiaochun Hong 001; Ping Cui; Rui Ma (ICNC, 2015)

Numerical investigation of limit cycles to a non-Hamiltonian perturbed integrable system. - Xiaochun Hong 001; Lijun Hong; Bin Wang (ICNC, 2015)

Limit cycle analysis in a perturbed quadratic reversible system. - Yuangen Zhan; Xiaochun Hong 001; Mingming Ni (ICNC, 2015)

Estimating the Number of Zeros for Abelian Integrals of Quadratic Reversible Centers with Orbits Formed by Higher-Order Curves. - Xiaochun Hong 001; Shaolong Xie; Longwei Chen (Int. J. Bifurc. Chaos, 2016)

Bifurcation of Limit Cycles and Their Relations in Three Perturbed Integrable Systems. - Lijun Hong; Wenyue Fu; Xiaochun Hong 001 (ICNC-FSKD, 2019)

Limit Cycles Analysis in a Fifth-Order Vector Field with Asymmetric Perturbation Terms. - Yanjie Wang; Lijun Hong; Xiaochun Hong 001 (ICNC-FSKD, 2019)

Studying the Upper Bounds of the Numbers of Zeros of Abelian Integrals by the Law of Polynomials. - Lijun Hong; Jinling Liu; Xiaochun Hong 001 (Int. J. Bifurc. Chaos, 2024)