Results 71 to 80 of about 163 (150)
Semi-Implicit Runge-Kutta Schemes For The Navier-Stokes Equations
, 1995 . The stationary Navier-Stokes equations are solved in 2D with semi-implicit RungeKutta schemes, where explicit time-integration in the streamwise direction is combined with implicit integration in the body-normal direction. For model problems stability
E. Sterner
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A Note on Splitting Errors for Advection-Reaction Equations [PDF]
, 1994 In this note we consider proper ways to combine numerical schemes for advective transport and nonlinear chemistry. Obvious combinations are obtained with splitting in a so-called fractional step approach.
W. Hundsdorfer +3 more
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A uniformly convergent numerical scheme for solving singularly perturbed differential equations with large spatial delay. [PDF]
SN Appl Sci, 2022 Ejere AH +3 more
europepmc +1 more source
Phase field modeling and computation of vesicle growth or shrinkage. [PDF]
J Math Biol, 2023 Tang X, Li S, Lowengrub JS, Wise SM.
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Exponential Integrators For Quantum-Classical Molecular Dynamics
, 1999 . We study time integration methods for equations of mixed quantum-classical molecular dynamics in which Newtonian equations of motion and Schrodinger equations are nonlinearly coupled. Such systems exhibit different time scales in the classical and the
Marlis Hochbruck, Christian Lubich
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Efficient numerical approximation of a non-regular Fokker-Planck equation associated with first-passage time distributions. [PDF]
BIT Numer Math, 2022 Boehm U, Cox S, Gantner G, Stevenson R.
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In this paper, we have generalized the fractional cubic isothermal auto-catalytic chemical system (FCIACS) with Liouville-Caputo, Caputo- Fabrizio-Caputo, and Atangana-Baleanu-Caputo fractional time derivatives, respectively.
Gómez Aguilar, J.F., Saad, Khaled M.
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, 1995 . This paper introduces a discrete scheme for mean curvature motion using a morphological image processing approach. After briefly presenting an axiomatic approach of image processing and the mean curvature PDE, the properties of the proposed scheme are ...
Georges Koepfler, Francine Catt
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Discrete-Time Orthogonal Spline Collocation Methods For Schrödinger Equations In Two Space Variables
, 1994 . Two discrete-time orthogonal spline collocation schemes are formulated and analyzed for solving the linear time-dependent Schrodinger equation in two space variables. These are CrankNicolson and alternating direction implicit (ADI) schemes employing C
Graeme Fairweather +2 more
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Discontinuous Galerkin isogeometric analysis for segmentations generating overlapping regions. [PDF]
Appl Anal, 2021 Hofer C, Toulopoulos I.
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