Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
Winkler, Michael
2014.
Global asymptotic stability of constant equilibria in a fully parabolic chemotaxis system with strong logistic dampening.
Journal of Differential Equations,
Vol. 257,
Issue. 4,
p.
1056.
Tao, Youshan
and
Winkler, Michael
2015.
Large Time Behavior in a Multidimensional Chemotaxis-Haptotaxis Model with Slow Signal Diffusion.
SIAM Journal on Mathematical Analysis,
Vol. 47,
Issue. 6,
p.
4229.
Yokota, Tomomi
Winkler, Michael
Ito, Akio
and
Fujie, Kentarou
2015.
Stabilization in a chemotaxis model for tumor invasion.
Discrete and Continuous Dynamical Systems,
Vol. 36,
Issue. 1,
p.
151.
Li, Yuhuan
Lin, Ke
and
Mu, Chunlai
2015.
Boundedness and asymptotic behavior of solutions to a chemotaxis–haptotaxis model in high dimensions.
Applied Mathematics Letters,
Vol. 50,
Issue. ,
p.
91.
Bellomo, N.
Bellouquid, A.
Tao, Y.
and
Winkler, M.
2015.
Toward a mathematical theory of Keller–Segel models of pattern formation in biological tissues.
Mathematical Models and Methods in Applied Sciences,
Vol. 25,
Issue. 09,
p.
1663.
Hu, Xuegang
Wang, Liangchen
Mu, Chunlai
and
Li, Ling
2016.
Boundedness in a three-dimensional chemotaxis–haptotaxis model with nonlinear diffusion.
Comptes Rendus. Mathématique,
Vol. 355,
Issue. 2,
p.
181.
Stinner, Christian
Surulescu, Christina
and
Uatay, Aydar
2016.
Global existence for a go-or-grow multiscale model for tumor invasion with therapy.
Mathematical Models and Methods in Applied Sciences,
Vol. 26,
Issue. 11,
p.
2163.
Li, Yan
and
Lankeit, Johannes
2016.
Boundedness in a chemotaxis–haptotaxis model with nonlinear diffusion.
Nonlinearity,
Vol. 29,
Issue. 5,
p.
1564.
Wang, Yifu
2016.
Boundedness in the higher-dimensional chemotaxis–haptotaxis model with nonlinear diffusion.
Journal of Differential Equations,
Vol. 260,
Issue. 2,
p.
1975.
Cao, Xinru
2016.
Boundedness in a three-dimensional chemotaxis–haptotaxis model.
Zeitschrift für angewandte Mathematik und Physik,
Vol. 67,
Issue. 1,
Wang, Yifu
and
Ke, Yuanyuan
2016.
Large time behavior of solution to a fully parabolic chemotaxis–haptotaxis model in higher dimensions.
Journal of Differential Equations,
Vol. 260,
Issue. 9,
p.
6960.
Zheng, Jiashan
and
Wang, Yifu
2016.
Boundedness of solutions to a quasilinear chemotaxis–haptotaxis model.
Computers & Mathematics with Applications,
Vol. 71,
Issue. 9,
p.
1898.
Zheng, Jiashan
2017.
Boundedness of solutions to a quasilinear higher-dimensional chemotaxis-haptotaxis model with nonlinear diffusion.
Discrete & Continuous Dynamical Systems - A,
Vol. 37,
Issue. 1,
p.
627.
Pang, Peter Y.H.
and
Wang, Yifu
2017.
Global existence of a two-dimensional chemotaxis–haptotaxis model with remodeling of non-diffusible attractant.
Journal of Differential Equations,
Vol. 263,
Issue. 2,
p.
1269.
Liu, Ji
and
Wang, Yifu
2017.
A quasilinear chemotaxis–haptotaxis model: The roles of nonlinear diffusion and logistic source.
Mathematical Methods in the Applied Sciences,
Vol. 40,
Issue. 6,
p.
2107.
Wang, Liangchen
Mu, Chunlai
Hu, Xuegang
and
Tian, Ya
2017.
Boundedness in a quasilinear chemotaxis‐haptotaxis system with logistic source.
Mathematical Methods in the Applied Sciences,
Vol. 40,
Issue. 8,
p.
3000.
Zheng, Jiashan
2017.
Boundedness of the solution of a higher-dimensional parabolic–ODE–parabolic chemotaxis–haptotaxis model with generalized logistic source.
Nonlinearity,
Vol. 30,
Issue. 5,
p.
1987.
Ke, Yuanyuan
and
Zheng, Jiashan
2018.
A note for global existence of a two-dimensional chemotaxis–haptotaxis model with remodeling of non-diffusible attractant.
Nonlinearity,
Vol. 31,
Issue. 10,
p.
4602.
Li, Dan
Mu, Chunlai
and
Zheng, Pan
2018.
Boundedness and large time behavior in a quasilinear chemotaxis model for tumor invasion.
Mathematical Models and Methods in Applied Sciences,
Vol. 28,
Issue. 07,
p.
1413.
Winkler, Michael
2018.
Singular structure formation in a degenerate haptotaxis model involving myopic diffusion.
Journal de Mathématiques Pures et Appliquées,
Vol. 112,
Issue. ,
p.
118.