Zhen-Guo Luo, Li-Ping Luo (2025). Forced oscillation of impulsive fractional partial differential equations. International Conference on Applied Mathematics, Modelling and Intelligent Computing.DOI
Zhen-Guo Luo, Li-Ping Luo (2022). New criteria for oscillation of damped fractional partial differential equations. Mathematical Modelling and Control.DOI
Li-Ping Luo, Zhen-Guo Luo, Yun-Hui Zeng (2021). New results for oscillation of fractional partial differential equations with damping term. Discrete and Continuous Dynamical Systems. Series A.DOI
Li-Ping Luo, Zhen-Guo Luo, Yi-Hua Deng (2018). Oscillation analysis for vector hyperbolic equations based on the effect of impulse and delay. Journal of Physics: Conference Series.DOI
Liu Yang, Li-Ping Luo, Zhen-Guo Luo (2014). Infinitely Many Fast Homoclinic Solutions for Some Second-Order Nonautonomous Systems.DOI
Li-Ping Luo (2014). Oscillation Analysis for Vector Neutral Parabolic Robin Boundary Value Problem.
Zhen-Guo Luo, Li-Ping Luo, Yun-Hui Zeng (2014). Positive Periodic Solution for the Generalized Neutral Differential Equation with Multiple Delays and Impulse. Journal of Applied Mathematics.DOI
Zhen-Guo Luo, Li-Ping Luo, Liu Yang, Zheng-Hui Gao, Yun-Hui Zeng (2014). Existence and Uniqueness of Positive Periodic Solutions for a Delayed Predator-Prey Model with Dispersion and Impulses. Journal of Applied Mathematics.DOI
Li-Ping Luo (2014). Oscillation Analysis of Nonlinear Parabolic Equations Based on Impulse Control.
Zhen-Guo Luo, Li-Ping Luo, Yun-Hui Zeng (2014). Positive Periodic Solutions for Impulsive Functional Differential Equations with Infinite Delay and Two Parameters. Journal of Applied Mathematics.DOI
Zhen-Guo Luo, Li-Ping Luo, Yun-Hui Zeng (2014). Multiple Periodic Solutions of Generalized Gause-Type Predator-Prey Systems with Nonmonotonic Numerical Responses and Impulse.DOI
Li-Ping Luo (2014). Oscillation Theorems of Quasilinear Hyperbolic Systems with Effect of Impulse and Delay.
Zhen-Guo Luo, Li-Ping Luo, Liu Yang, Yun-Hui Zeng (2014). Global Positive Periodic Solutions for Periodic Two-Species Competitive Systems with Multiple Delays and Impulses.DOI
Li-Ping Luo (2014). Oscillation Analysis of Nonlinear Delay Parabolic Systems with Impulse Effect.
Zhen-Guo Luo, Li-Ping Luo, Jian-Hua Huang, Binxiang Dai (2013). Global Positive Periodic Solutions of Generalized -Species Gilpin-Ayala Delayed Competition Systems with Impulses.DOI
Li-Ping Luo (2013). Oscillation Criteria for Vector Parabolic Dirichlet Boundary Value Problem with Effect of Impulse and Delay.
Zhen-Guo Luo, Jian-Hua Huang, Li-Ping Luo, Binxiang Dai (2013). Existence and Global Attractivity of Positive Periodic Solutions for The Neutral Multidelay Logarithmic Population Model with Impulse.DOI
Zhen-Guo Luo, Li-Ping Luo (2013). Global Positive Periodic Solutions of Generalized -Species Competition Systems with Multiple Delays and Impulses.DOI
Zhen-Guo Luo, Jian-Hua Huang, Li-Ping Luo, Binxiang Dai (2013). Existence and Uniqueness of Positive (Almost) Periodic Solutions for a Neutral Multi-Species Logarithmic Population Model with Multiple Delays and Impulses.DOI
Zhen-Guo Luo, Li-Ping Luo (2013). Existence of Positive Periodic Solutions for Periodic Neutral Lotka-Volterra System with Distributed Delays and Impulses.DOI
Zhen-Guo Luo, Li-Ping Luo (2013). Existence and Stability of Positive Periodic Solutions for a Neutral Multispecies Logarithmic Population Model with Feedback Control and Impulse.DOI
Li-Ping Luo (2013). Philos-type oscillation criteria for third-order nonlinear functional differential equations with distributed delays and damped terms.
Li-Ping Luo (2013). OSCILLATION ANALYSIS OF NONLINEAR DELAY HYPERBOLIC SYSTEMS BASED ON IMPULSIVE CONTROL.
Liu Yang, Hai-Bo Chen, Li-Ping Luo, Zhen-Guo Luo (2012). Successive iteration and positive solutions for boundary value problem of nonlinear fractional q-difference equation. Journal of Applied Mathematics and Computation.DOI
Li-Ping Luo, Yuan-Hong Yu (2012). OSCILLATION RESULTS OF THIRD ORDER HALF LINEAR NEUTRAL DIFFERENTIAL EQUATIONS.DOI
Li-Ping Luo, Yan-Qun Wang, Zhao-Gang Gong (2012). New Criteria for Oscillation of Vector Parabolic Equations with Influence of Impulse and Delay.
Li-Ping Luo, Yan-Qun Wang (2012). Oscillation for Nonlinear Hyperbolic Equations with Influence of Impulse and Delay.
Li-Ping Luo (2012). Forced Oscillation of Higher Order Impulsive Neutral Partial Functional Differential Equations.
李元旦,罗李平,俞元洪(2011). 具连续分布变元的向量抛物型方程振动性的新准则(英文). Chinese Quarterly Journal of Mathematics.
Liu Yang, Heng Cao, Li-Ping Luo(2011). 地方高师本科院校《数学分析》教学质量保障体系的研究与实践.
Li-Ping Luo (2011). Oscillation of Some Second Order Dynamic Equations with Variable Delay on Time Scales.
Li-Ping Luo (2011). Oscillation Theorems for Systems of Solutions Neutral Partial Differential Equations with Nonliear Diffusion Coefficient.
Li-Ping Luo (2011). H-OSCILLATION OF NEUTRAL VECTOR HYPERBOLIC PARTIAL DIFFERENTIAL EQUATIONS.
Zheng-Hui Gao, Li-Ping Luo, Liu Yang (2011). Bifurcations and exact traveling wave solutions of nonlinear Schrödinger equation. 2011 International Conference on Multimedia Technology.DOI
Wei-Wei Zheng, Li-Ping Luo, Lei Zhao (2011). Qualitative Analysis for a Kind of Predator-Prey Model of Holling III-Function Response with Nonlinear Density Dependent. 2011 Seventh International Conference on Computational Intelligence and Security.DOI
Li-Ping Luo (2010). Necessary and Sufficient Conditions for Oscillation of Impulsive Delay Hyperbolic Equations.
Li-Ping Luo (2010). Oscillation Results for a Class of Higher Order Nonlinear Neutral Equations with Continuous Distributed Delay.
Li-Ping Luo (2010). OSCILLATION OF SOLUTIONS FOR SECOND ORDER HALF-LINEAR DIFFERENTIAL EQUATION WITH DELAY ARGUMENTS AND DAMPING TERMS.
Li-Ping Luo (2010). OSCILLATION CRITERIA FOR CERTAIN NONLINEAR MATRIX DIFFERENTIAL SYSTEMS WITH DAMPING.
Li-Ping Luo, Yan-Qun Wang (2010). H -Oscillation of Impulsive Vector Parabolic Equations with Delays: H -Oscillation of Impulsive Vector Parabolic Equations with Delays.DOI
Li-Ping Luo (2010). OSCILLATION THEOREMS OF NONLINEAR NEUTRAL HYPERBOLIC PARTIAL FUNCTIONAL DIFFERENTIAL EQUATIONS.