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Modelling the Impact of Phenotypic Heterogeneity on Cell Migration: A Continuum Framework Derived from Individual-Based Principles. [PDF]

Bull Math Biol
Crossley RM, Maini PK, Baker RE.
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Pangenome-guided sequence assembly via binary optimization. [PDF]

Brief Bioinform
Cudby J, Bonfield J, Zhou C, Durbin R, Strelchuk S.   +4 more
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New precise solitary wave solutions for coupled Higgs field equations via two enhanced methods. [PDF]

Sci Rep
Hassan U, Sabi'u J, Yakubu UA, Aidara CAT, Muhammad UA.   +4 more
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Breather, lump and other wave profiles for the nonlinear Rosenau equation arising in physical systems. [PDF]

Sci Rep
Ceesay B, Baber MZ, Ahmed N, Yasin MW, Mohammed WW.   +4 more
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Constructions of solitary wave solutions for huge family of NPDEs with three applications. [PDF]

PLoS One
Alkhidhr HA, Omar Y.
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Analytical solutions and chaotic dynamics of the extended KP-Boussinesq model via phase diagnostics. [PDF]

Sci Rep
Şenol M, Kopçasız B, Serat E, Emadifar H, Ahmed KK.   +4 more
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Taylor Trick and Travelling Wave Solutions

Lobachevskii Journal of Mathematics, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Travelling Wave Solutions of the General Regularized Long Wave Equation

Qualitative Theory of Dynamical Systems, 2021
This paper studies the model of the general regularized long wave (GRLW) equation. The main contribution of this paper is to find that GRLW equation has extra kink and anti-kink wave solutions when $p = 2n + 1$, while it's not for $p = 2n$. The authors give the phase diagram and obtained possible exact explicit parametric representation of the ...
Hang Zheng, Yonghui Xia, Yuzhen Bai, Luoyi Wu   +3 more
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Traveling wave solutions for reaction–diffusion systems

Nonlinear Analysis: Theory, Methods & Applications, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lin, Zhigui, Pedersen, Michael, Tian, Canrong   +2 more
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Traveling-wave solutions to thin-film equations

Physical Review E, 1993
Thin films can be effectively described by the lubrication approximation, in which the equation of motion is ${\mathit{h}}_{\mathit{t}}$+(${\mathit{h}}^{\mathit{n}}$${\mathit{h}}_{\mathit{x}\mathit{x}\mathit{x}}$${)}_{\mathit{x}}$=0. Here h is a necessarily positive quantity which represents the height or thickness of the film.
, Boatto, , Kadanoff, , Olla
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