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A geometrical similarity between diffusion of biological particles in mathematical biology and migration of human population in mathematical sociology(Dynamics of functional equations and numerical simulation)

机译：数学生物学中生物颗粒的扩散与数学社会学中人口迁移之间的几何相似性（功能方程和数值模拟的动力学）

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Tabata Minoru;
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年度 2006
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正文语种 en
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1. A geometrical similarity between migration of human population biological and diffusion of particles [J] . Tabata M, Eshima N, Takagi I Nonlinear analysis. Real world applications . 2006,第4期

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3. A method for numerical simulation with a mathematical model of population dynamics [J] . T. Shimbara, K. Shitaoka, S. Oharu, 電子情報通信学会技術研究報告. 非線形問題. Nonlinear Problems . 2002,第725期

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4. Numerical modeling of light propagation in biological tissues: time-resolved 3D simulations based on light diffusion model and FDTD solution of Maxwell's equations [C] . N. Ortega-Quijano, O. G. Romanov, F. Fanjul-Vélez, Diffuse optical imaging III . 2011

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5. Analysis and Simulation of Partial Differential Equations in Mathematical Biology: Applications to Bacterial Biofilms and Fisher's Equation. [D] . Hammond, Jason F. 2012

机译：数学生物学中的偏微分方程的分析和模拟：在细菌生物膜和Fisher方程中的应用。
6. How mathematical epidemiology became a field of biology: a commentary on Anderson and May (1981) ‘The population dynamics of microparasites and their invertebrate hosts’ [O] . J. A. P. Heesterbeek, M. G. Roberts 2015

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7. A GEOMETRIC APPROACH WITH APPLICATIONS TO PERIODICALLY FORCED DYNAMICAL SYSTEMS IN THE PLANE (Qualitative theory of functional equations and its application to mathematical science) [O] . Villari Gabriele, Zanolin Fabio 2001

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A geometrical similarity between diffusion of biological particles in mathematical biology and migration of human population in mathematical sociology(Dynamics of functional equations and numerical simulation)

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