Efficient simulation of a slow-fast dynamical system using multirate finite difference schemes
, 2016 We consider a system of ordinary differential equations describing a slow-fast dynamical system, in particular, a predator-prey system that is highly susceptible to local time variations.
Patidar, Kailash C., Mergia, Woinshet D.
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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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Explicit Stable Methods For Second Order Parabolic Systems
, 2007 . We show that it is possible to construct stable, explicit finite difference approximations for the classical solution of the initial value problem for the parabolic systems of the form @ t = A(t; x) + f on R d , where A(t; x) = P ij @ i a ij (t; x)
Ned Zad Limi C, Ned Zad
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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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Opposing flows in a one dimensional convection-diffusion problem
Open Mathematics, 2012 O’Riordan Eugene
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Solving third-order boundary value problems with quartic splines. [PDF]
Springerplus, 2016 Pandey PK.
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Approximating prediction error variances and reliabilities in a multiple-trait genomic prediction model using Monte Carlo sampling. [PDF]
Theor Appl GenetHeikkilä A +4 more
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Fast permutation preconditioning for fractional diffusion equations. [PDF]
Springerplus, 2016 Wang SF, Huang TZ, Gu XM, Luo WH.
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Numerical investigation of singularly perturbed time lag parabolic differential-difference equations. [PDF]
HeliyonDaba IT, Melesse WG, Gelu FW, Kebede GD.
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