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Jong-Shenq Guo

Jong-Shenq Guo

D-Index & Metrics

Mathematics

D-Index
32
Citations
3889
World Ranking
3223
National Ranking
17

Overview

Jong-Shenq Guo is a researcher affiliated with Tamkang University in Taiwan. Their academic contributions primarily focus on the intersection of mathematics and medicine, with significant emphasis on mathematical biology and epidemiology models.

The research work covers various fields and subfields including:

  • Mathematics
  • Medicine
  • Public Health, Environmental and Occupational Health
  • Genetics
  • Modeling and Simulation
  • Applied Mathematics
  • Mathematical Physics

Within these areas, Jong-Shenq Guo's main topics of study involve:

  • Mathematical and Theoretical Epidemiology and Ecology Models
  • Evolution and Genetic Dynamics
  • Mathematical Biology Tumor Growth
  • Stochastic Processes and Statistical Mechanics
  • Fractional Differential Equations Solutions
  • Nonlinear Dynamics and Pattern Formation
  • Nonlinear Differential Equations Analysis

Jong-Shenq Guo has published extensively in a number of academic venues, with contributions particularly frequent in the following journals and platforms:

  • arXiv (Cornell University)
  • Journal of Differential Equations
  • Nonlinear Analysis Real World Applications
  • Journal of Mathematical Analysis and Applications
  • Discrete and Continuous Dynamical Systems - B

Notable recent papers authored or coauthored by Jong-Shenq Guo include:

  • Traveling wave solutions for a predator-prey system with two predators and one prey, 2020, Nonlinear Analysis Real World Applications
  • Forced waves for a three-species predator-prey system with nonlocal dispersal in a shifting environment, 2022, Journal of Differential Equations

Other notable related works include:

  • Persistence of species in a predator-prey system with climate change and either nonlocal or local dispersal, 2021, arXiv (Cornell University)
  • Forced waves of a three species predator-prey system in a shifting environment, 2022, Journal of Mathematical Analysis and Applications
  • Persistence of preys in a diffusive three species predator-prey system with a pair of strong-weak competing preys, 2021, Journal of Differential Equations

Jong-Shenq Guo collaborates frequently with several coauthors, including:

  • Masahiko Shimojō
  • Wonhyung Choi
  • Chin-Chin Wu
  • Thomas Giletti
  • Yu-Shuo Chen

Best Publications

  • Existence and Asymptotic Stability of Traveling Waves of Discrete Quasilinear Monostable Equations

    Xinfu Chen;Jong-Shenq Guo

  • Uniqueness and existence of traveling waves for discrete quasilinear monostable dynamics

    Xinfu Chen;Jong-Shenq Guo

  • Entire solutions of reaction-diffusion equations and an application to discrete diffusive equations

    Jong-Shenq Guo;Yoshihisa Morita

  • On a Free Boundary Problem for a Two-Species Weak Competition System

    Jong Shenq Guo;Chang-Hong Wu

  • Uniqueness and asymptotics of traveling waves of monostable dynamics on lattices

    Xinfu Chen;Sheng-Chen Fu;Jong-Shenq Guo

  • Traveling Waves in Discrete Periodic Media for Bistable Dynamics

    Xinfu Chen;Jong-Shenq Guo;Chin-Chin Wu

  • Existence and uniqueness of entire solutions for a reaction-diffusion equation

    Xinfu Chen;Jong-Shenq Guo

  • Front propagation for discrete periodic monostable equations

    Jong-Shenq Guo;François Hamel

  • On the quenching behavior of the solution of a semilinear parabolic equation

    Jong-Shenq Guo

  • TRAVELING WAVE FRONT FOR A TWO-COMPONENT LATTICE DYNAMICAL SYSTEM ARISING IN COMPETITION MODELS

    Jong Shenq Guo;Chang-Hong Wu

  • Dynamics for a two-species competition–diffusion model with two free boundaries

    Jong Shenq Guo;Chang-Hong Wu

  • Traveling waves with paraboloid like interfaces for balanced bistable dynamics

    Xinfu Chen;Jong-Shenq Guo;François Hamel;Hirokazu Ninomiya

  • Entire solutions of reaction—diffusion equations with balanced bistable nonlinearities

    Xinfu Chen;Jong-Shenq Guo;Hirokazu Ninomiya

  • The Minimal Speed of Traveling Fronts for the Lotka–Volterra Competition System

    Jong-Shenq Guo;Xing Liang

  • Variational and Generalized Variational Inequalities with Discontinuous Mappings

    Jen-Chih Yao;Jong-Shenq Guo

  • Uniqueness and stability of traveling waves for periodic monostable lattice dynamical system

    Jong-Shenq Guo;Chin-Chin Wu

  • Traveling wave solutions for a continuous and discrete diffusive predator–prey model

    Yan-Yu Chen;Jong-Shenq Guo;Chih-Hong Yao

  • Traveling waves for a lattice dynamical system arising in a diffusive endemic model

    Yan-Yu Chen;Jong-Shenq Guo;François Hamel

  • Variational inequalities with nonmonotone operators

    J. S. Guo;J. C. Yao

  • The sign of the wave speed for the Lotka-Volterra competition-diffusion system

    Jong-Shenq Guo;Ying-Chih Lin

  • Blowup rate estimates for the heat equation with a nonlinear gradient source term

    Jong-Shenq Guo;Bei Hu

  • Wave propagation for a two-component lattice dynamical system arising in strong competition models

    Jong Shenq Guo;Chang-Hong Wu

Frequent Co-Authors

Xinfu Chen
Xinfu Chen University of Pittsburgh
Philippe Souplet
Philippe Souplet Paris 13 University
François Hamel
François Hamel Aix-Marseille University
Jen-Chih Yao
Jen-Chih Yao China Medical University
Bernold Fiedler
Bernold Fiedler Freie Universität Berlin
Jean-Michel Roquejoffre
Jean-Michel Roquejoffre Toulouse Mathematics Institute
Chang-Shou Lin
Chang-Shou Lin National Taiwan University

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