Li Li
Shanxi University
34 Papers
101 Citations
Li Li is an academic researcher from Shanxi University. The author has contributed to research in topics: Population & Vegetation (pathology). The author has an hindex of 14, co-authored 34 publications. Previous affiliations of Li Li include State University of New York System & Old Dominion University.
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Papers
Transmission dynamics of COVID-19 in Wuhan, China: effects of lockdown and medical resources.
Gui-Quan Sun,Gui-Quan Sun,Shi Fu Wang,Ming Tao Li,Li Li,Li Li,Juan Zhang,Wei Zhang,Zhen Jin,Guo Lin Feng,Guo Lin Feng +10 more
TL;DR: The richer the medical resources, the higher the peak of new infection, but the smaller the final scale, and the richer the control measures, the fewer people will be infected in Wuhan, and nevertheless it will have an impact on other cities in China and even the world.
Patch invasion in a spatial epidemic model
TL;DR: It is shown that pattern transition from stationary pattern to patch invasion appears to be possible in a fully deterministic parasite-host model, which may provide new insights to control the disease.
86
Spatial dynamics of an epidemic model with nonlocal infection
TL;DR: An epidemic model with nonlocal delay and logistic growth is constructed to understand its mechanism on disease transmission and provides some new theoretical supports for controlling the spread of infectious diseases.
67
Mathematical modeling and mechanisms of pattern formation in ecological systems: a review
Gui-Quan Sun,Gui-Quan Sun,Hong-Tao Zhang,Jin-Shan Wang,Jing Li,Jing Li,Yi Wang,Li Li,Yong-Ping Wu,Guolin Feng,Guolin Feng,Zhen Jin +11 more
TL;DR: This work summarizes the related results in pattern formation of ecological systems based on mathematical modeling and analysis and shows the mechanisms of different patterns including feedback, scale-dependent, phase separation, nonlocal effects, time delay and spatial heterogeneity.
43
Spatial dynamics of a vegetation model in an arid flat environment
TL;DR: In this article, the authors modelled a vegetation model in an arid flat environment using reaction-diffusion form and investigated the pattern formation by using Hopf and Turing bifurcation theory.