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Gao, H. and Bu, C. (2003) Almost Periodic Solution for a Model of Tumor Growth. Applied Mathematics and Computation, 140, 127-133.
https://doi.org/10.1016/S0096-3003(02)00216-3

has been cited by the following article:

• TITLE: Existence and Uniqueness of Almost Periodic Solution for a Mathematical Model of Tumor Growth

  AUTHORS: Charles Bu

  KEYWORDS: Mathematical Model of Tumor Growth, Almost Periodic Solution, Robin Boundary Condition, Pullback Attractor, Non-Autonomous Dynamics

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.10 No.4, April 6, 2022

  ABSTRACT: This article is concerned with a mathematical model of tumor growth governed by 2nd order diffusion equation . The source of mitotic inhibitor is almost periodic and time-dependent within the tissue. The system is set up with the initial condition C(r, 0) = C0(r) and Robin type inhomogeneous boundary condition . Under certain conditions we show that there exists a unique solution for this model which is almost periodic.