标题
Preface to the Issue Nonlocal Reaction-Diffusion Equations
作者
关键词
-
出版物
Mathematical Modelling of Natural Phenomena
Volume 10, Issue 6, Pages 1-5
出版商
EDP Sciences
发表日期
2015-10-02
DOI
10.1051/mmnp/201510601
参考文献
相关参考文献
注意：仅列出部分参考文献，下载原文获取全部文献信息。- Properness and topological degree for nonlocal integro-differential systems
- (2016) Narcisia C. Apreutesei et al. Topological Methods in Nonlinear Analysis
- Pulses and waves for a bistable nonlocal reaction–diffusion equation
- (2015) V. Volpert APPLIED MATHEMATICS LETTERS
- On pulse solutions of a reaction–diffusion system in population dynamics
- (2015) V. Volpert et al. NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS
- The Decay Rates of Traveling Waves and Spectral Analysis for a Class of Nonlocal Evolution Equations
- (2015) G. Zhao et al. Mathematical Modelling of Natural Phenomena
- Patterns for Competing Populations with Species Specific Nonlocal Coupling
- (2015) A. Bayliss et al. Mathematical Modelling of Natural Phenomena
- Stabilization of a Predator-Prey System with Nonlocal Terms
- (2015) S. Aniţa Mathematical Modelling of Natural Phenomena
- Trait Evolution in two–sex Populations
- (2015) P. Zwoleński Mathematical Modelling of Natural Phenomena
- Stochastic Path Perturbation Approach Applied to Non–Local Non–Linear Equations in Population Dynamics
- (2015) M. A. Fuentes et al. Mathematical Modelling of Natural Phenomena
- A Mathematical Model for Flash Sintering
- (2015) I. J. Hewitt et al. Mathematical Modelling of Natural Phenomena
- A Time Discretization Scheme for a Nonlocal Degenerate Problem Modelling Resistance Spot Welding
- (2015) N. I. Kavallaris et al. Mathematical Modelling of Natural Phenomena
- Patterns and Transitions to Instability in an Intraspecific Competition Model with Nonlocal Diffusion and Interaction
- (2015) O. Aydogmus Mathematical Modelling of Natural Phenomena
- Spreading Speeds and Linear Determinacy for Two Species Competition Systems with Nonlocal Dispersal in Periodic Habitats
- (2015) L. Kong et al. Mathematical Modelling of Natural Phenomena
- An Age-structured Model of Bird Migration
- (2015) S. A. Gourley et al. Mathematical Modelling of Natural Phenomena
- Mathematics of Darwin’s Diagram
- (2014) N. Bessonov et al. Mathematical Modelling of Natural Phenomena
- Pattern formation in a model of competing populations with nonlocal interactions
- (2013) B.L. Segal et al. PHYSICA D-NONLINEAR PHENOMENA
- Wave-like Solutions for Nonlocal Reaction-diffusion Equations: a Toy Model
- (2013) G. Nadin et al. Mathematical Modelling of Natural Phenomena
- Rapid traveling waves in the nonlocal Fisher equation connect two unstable states
- (2012) Matthieu Alfaro et al. APPLIED MATHEMATICS LETTERS
- Populational adaptive evolution, chemotherapeutic resistance and multiple anti-cancer therapies
- (2012) Alexander Lorz et al. ESAIM-MATHEMATICAL MODELLING AND NUMERICAL ANALYSIS-MODELISATION MATHEMATIQUE ET ANALYSE NUMERIQUE
- Applying ecological and evolutionary theory to cancer: a long and winding road
- (2012) Frédéric Thomas et al. Evolutionary Applications
- Spectrum of some integro-differential operators and stability of travelling waves
- (2011) A. Ducrot et al. NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS
- Spatial structures and generalized travelling waves for an integro-differential equation
- (2010) Narcisa Apreutesei et al. DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS-SERIES B
- Existence of Waves for a Nonlocal Reaction-Diffusion Equation
- (2010) I. Demin et al. Mathematical Modelling of Natural Phenomena
- Travelling waves for integro-differential equations in population dynamics
- (2009) Narcisa Apreutesei et al. DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS-SERIES B
- The non-local Fisher–KPP equation: travelling waves and steady states
- (2009) Henri Berestycki et al. NONLINEARITY
- Reaction–diffusion waves in biology
- (2009) V. Volpert et al. Physics of Life Reviews
- Mathematical model of evolutionary branching
- (2008) S. Genieys et al. MATHEMATICAL AND COMPUTER MODELLING
- Competition of Species with Intra-Specific Competition
- (2008) N. Apreutesei et al. Mathematical Modelling of Natural Phenomena
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