Perceptive movement of susceptible individuals with memory
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[1] Yong-Jung Kim,et al. Spatial Segregation in Reaction-Diffusion Epidemic Models , 2022, SIAM J. Appl. Math..
[2] Yanni Xiao,et al. Analysis of a diffusive epidemic system with spatial heterogeneity and lag effect of media impact , 2022, Journal of Mathematical Biology.
[3] Xin Pei,et al. Modeling the early transmission of COVID-19 in New York and San Francisco using a pairwise network model , 2022, Infectious Disease Modelling.
[4] V. Chernozhukov,et al. A Response to Philippe Lemoine's Critique on our Paper"Causal Impact of Masks, Policies, Behavior on Early Covid-19 Pandemic in the U.S." , 2021, 2110.06136.
[5] S. Ruan,et al. Estimating asymptomatic, undetected and total cases for the COVID-19 outbreak in Wuhan: a mathematical modeling study , 2021, BMC Infectious Diseases.
[6] Junping Shi,et al. Spatial movement with distributed memory , 2021, Journal of Mathematical Biology.
[7] I. Ahn,et al. Global solvability of prey–predator models with indirect predator-taxis , 2021 .
[8] David K. Jones,et al. Neighborhood income and physical distancing during the COVID-19 pandemic in the U.S. , 2020, medRxiv.
[9] Chuncheng Wang,et al. Diffusive Spatial Movement with Memory , 2020, Journal of Dynamics and Differential Equations.
[10] Jianhong Wu,et al. Modeling the impact of mass influenza vaccination and public health interventions on COVID-19 epidemics with limited detection capability , 2020, Mathematical Biosciences.
[11] Can Hou,et al. The effectiveness of quarantine of Wuhan city against the Corona Virus Disease 2019 (COVID‐19): A well‐mixed SEIR model analysis , 2020, Journal of medical virology.
[12] Yongli Cai,et al. A conceptual model for the coronavirus disease 2019 (COVID-19) outbreak in Wuhan, China with individual reaction and governmental action , 2020, International Journal of Infectious Diseases.
[13] Wenjie Zuo,et al. Existence and stability of steady-state solutions of reaction–diffusion equations with nonlocal delay effect , 2020, Zeitschrift für angewandte Mathematik und Physik.
[14] Zhisheng Shuai,et al. Asymptotic profiles of the steady states for an SIS epidemic patch model with asymmetric connectivity matrix , 2019, Journal of Mathematical Biology.
[15] Daozhou Gao,et al. Fast diffusion inhibits disease outbreaks , 2019, Proceedings of the American Mathematical Society.
[16] F. Brauer. The Final Size of a Serious Epidemic , 2018, Bulletin of mathematical biology.
[17] Yuan Lou,et al. Dynamics and asymptotic profiles of steady states of an epidemic model in advective environments , 2017 .
[18] R. Peng,et al. Dynamics and asymptotic profiles of endemic equilibrium for two frequency-dependent SIS epidemic models with cross-diffusion , 2017, European Journal of Applied Mathematics.
[19] Jianshe Yu,et al. Stability Analysis of a Reaction–Diffusion Equation with Spatiotemporal Delay and Dirichlet Boundary Condition , 2016 .
[20] Keng Deng,et al. Dynamics of a susceptible–infected–susceptible epidemic reaction–diffusion model , 2016 .
[21] Boying Wu,et al. Global existence of solutions and uniform persistence of a diffusive predator-prey model with prey-taxis ✩ , 2016 .
[22] Maia Martcheva,et al. An Introduction to Mathematical Epidemiology , 2015 .
[23] Wenjie Zuo,et al. Stability and bifurcation analysis of a reaction–diffusion equation with spatio-temporal delay , 2015 .
[24] Xinru Cao,et al. Global bounded solutions of the higher-dimensional Keller-Segel system under smallness conditions in optimal spaces , 2014, 1405.6666.
[25] Huaiping Zhu,et al. A SIS reaction-diffusion-advection model in a low-risk and high-risk domain , 2013, 1310.8360.
[26] Rui Peng,et al. A reaction–diffusion SIS epidemic model in a time-periodic environment , 2012 .
[27] Michael Winkler,et al. Aggregation vs. global diffusive behavior in the higher-dimensional Keller–Segel model , 2010 .
[28] Rui Peng,et al. Asymptotic profiles of the positive steady state for an SIS epidemic reaction-diffusion model. Part I , 2009 .
[29] Rui Peng,et al. Global stability of the steady states of an SIS epidemic reaction–diffusion model☆ , 2009 .
[30] Xiao-Qiang Zhao,et al. Spatial dynamics of a nonlocal and time-delayed reaction–diffusion system , 2008 .
[31] Fred Brauer,et al. Oscillations in a patchy environment disease model. , 2008, Mathematical biosciences.
[32] Yuan Lou,et al. Asymptotic profiles of the steady states for an SIS epidemic reaction-diffusion model , 2008 .
[33] Wan-Tong Li,et al. On the Diffusive Nicholson’s Blowflies Equation with Nonlocal Delay , 2007, J. Nonlinear Sci..
[34] Yuan Lou,et al. Asymptotic Profiles of the Steady States for an SIS Epidemic Patch Model , 2007, SIAM J. Appl. Math..
[35] Dirk Horstmann,et al. Boundedness vs. blow-up in a chemotaxis system , 2005 .
[36] C. Cosner,et al. Spatial Ecology via Reaction-Diffusion Equations: Cantrell/Diffusion , 2004 .
[37] C. Cosner,et al. Spatial Ecology via Reaction-Diffusion Equations , 2003 .
[38] F. Brauer,et al. Mathematical Models in Population Biology and Epidemiology , 2001 .
[39] Herbert W. Hethcote,et al. The Mathematics of Infectious Diseases , 2000, SIAM Rev..
[40] Nicholas F. Britton,et al. Spatial structures and periodic travelling waves in an integro-differential reaction-diffusion population model , 1990 .
[41] H. Amann. Dynamic theory of quasilinear parabolic systems , 1989 .
[42] J. Yorke,et al. Gonorrhea Transmission Dynamics and Control , 1984 .
[43] Nicholas D. Alikakos,et al. An application of the invariance principle to reaction-diffusion equations , 1979 .
[44] R. May,et al. Population biology of infectious diseases: Part II , 1979, Nature.
[45] J. P. Lasalle,et al. Dissipative periodic processes , 1971 .
[46] W. O. Kermack,et al. A contribution to the mathematical theory of epidemics , 1927 .
[47] Junping Shi,et al. Pattern formation in diffusive predator-prey systems with predator-taxis and prey-taxis , 2021, Discrete & Continuous Dynamical Systems - B.
[48] Yueling Cheng. Stability Analysis for a Reaction-Diffusion Equation with Spatio-temporal Delay , 2020 .
[49] Fred Brauer,et al. Can treatment increase the epidemic size? , 2016, Journal of mathematical biology.
[50] Shangbing Ai,et al. Traveling wave fronts for generalized Fisher equations with spatio-temporal delays , 2007 .
[51] J. So,et al. Dynamics of a food-limited population model incorporating nonlocal delays on a finite domain , 2002, Journal of mathematical biology.
[52] L. Dung. Dissipativity and global attractors for a class of quasilinear parabolic systems , 1997 .
[53] H. Amann. Dynamic theory of quasilinear parabolic systems. III. Global existence (Erratum). , 1990 .