On a parabolic-elliptic chemotactic model with coupled boundary conditions
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Manuel Delgado | Antonio Suárez | Cristian Morales-Rodrigo | J. Ignacio Tello | C. Morales-Rodrigo | J. Tello | A. Suárez | M. Delgado
[1] Michael Winkler,et al. Chemotaxis with logistic source : Very weak global solutions and their boundedness properties , 2008 .
[2] S. Agmon,et al. Estimates near the boundary for solutions of elliptic partial differential equations satisfying general boundary conditions. I , 1959 .
[3] Mingjun Wang,et al. A Combined Chemotaxis-haptotaxis System: The Role of Logistic Source , 2009, SIAM J. Math. Anal..
[4] Mathematical analysis and stability of a chemotaxis model with logistic term , 2004 .
[5] C. Morales-Rodrigo,et al. An angiogenesis model with nonlinear chemotactic response and flux at the tumor boundary , 2010 .
[6] Haim Brezis,et al. Remarks on sublinear elliptic equations , 1986 .
[7] Josep Blat,et al. Bifurcation of steady-state solutions in predator-prey and competition systems , 1984, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.
[8] M. J. Tindalla,et al. Overview of Mathematical Approaches Used to Model Bacterial Chemotaxis II: Bacterial Populations , 2008 .
[9] M. Chaplain,et al. Mathematical modelling of cancer cell invasion of tissue , 2005, Math. Comput. Model..
[10] Daniel B. Henry. Geometric Theory of Semilinear Parabolic Equations , 1989 .
[11] Herbert Amann,et al. Nonhomogeneous Linear and Quasilinear Elliptic and Parabolic Boundary Value Problems , 1993 .
[12] Michael Winkler,et al. A Chemotaxis System with Logistic Source , 2007 .
[13] Chris Cosner,et al. Global bifurcation of solutions to diffusive logistic equations on bounded domains subject to nonlinear boundary conditions , 2009, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.
[14] Nicola Bellomo,et al. On the foundations of cancer modelling: Selected topics, speculations, and perspectives , 2008 .
[15] P. K. Maini,et al. Overview of Mathematical Approaches Used to Model Bacterial Chemotaxis II: Bacterial Populations , 2008, Bulletin of mathematical biology.
[16] G. M.,et al. Partial Differential Equations I , 2023, Applied Mathematical Sciences.
[17] J. M. Ball,et al. GEOMETRIC THEORY OF SEMILINEAR PARABOLIC EQUATIONS (Lecture Notes in Mathematics, 840) , 1982 .
[18] P K Maini,et al. Pattern formation in a generalized chemotactic model , 1998, Bulletin of mathematical biology.