Canards in modified equations for Euler discretizations
, 2023 Canards are a well-studied phenomenon in fast-slow ordinary differential equations implying the delayed loss of stability after the slow passage through a singularity.
Engel, Maximilian, Gottwald, Georg A.
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Atomic to continuum passage for nanotubes. Part I: a discrete Saint-Venant principle [PDF]
, 2012 We consider general nanotubes of atoms in $\R^3$ where each atom interacts with all others through a two-body potential. When there are no exterior forces, a particular family of nanotubes is the set of perfect nanotubes at the equilibrium. When exterior
El Kass, Danny, Monneau, Régis
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Exponentially fitted numerical method for solving singularly perturbed delay reaction-diffusion problem with nonlocal boundary condition. [PDF]
BMC Res Notes, 2023 Wondimu GM +3 more
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Low-rank Parareal: a low-rank parallel-in-time integrator. [PDF]
BIT Numer Math, 2023 Carrel B, Gander MJ, Vandereycken B.
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F-actin bending facilitates net actomyosin contraction By inhibiting expansion with plus-end-located myosin motors. [PDF]
J Math Biol, 2022 Tam AKY, Mogilner A, Oelz DB.
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A Posteriori Error Estimates for Fully Discrete Finite Element Method for Generalized Diffusion Equation with Delay. [PDF]
J Sci Comput, 2020 Wang W, Yi L, Xiao A.
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A posteriori error estimates for the BDF2 method for parabolic equations [PDF]
, 2010 Akrivis, Georgios +1 more
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The new modified Ishikawa iteration method for the approximate solution of different types of differential equations [PDF]
, 2013 core +1 more source