A cell structure implementation of the multigrid method for the two-dimensional diffusion equation
To solve the two-dimensional diffusion equation using the finite difference method, we propose a simple MATLAB implementation of the multigrid method. The diffusion equation plays a fundamental role in modeling many significant physical phenomena and is ...
Yongho Choi +6 more
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Numerical solution of the one-dimensional fractional convection diffusion equations based on Chebyshev operational matrix. [PDF]
Xie J, Huang Q, Yang X.
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In this paper the heat and mass transfer characteristics of mixed convection about a circular cylindrical annulus in a porous medium, by taking into account the Thermo-Diffusion (Soret) and Diffusion –Thermo (Dufour) effects have been analyzed.
P. Sudarsana Reddy, V.P Rao
doaj
Edge-based nonlinear diffusion for finite element approximations of convection-diffusion equations and its relation to algebraic flux-correction schemes. [PDF]
Barrenechea GR, Burman E, Karakatsani F.
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Programming Mat-Poka-yoke system control effect of unsteady convection-diffusion behavior for plastic manufacturing mathematically. [PDF]
Abed AM +5 more
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Electroosmosis and Solute Diffusion Transport of Maxwell Fluid Through a Polyelectrolyte-Grafted Microchannel with Modulated Charged Surfaces. [PDF]
Shang Y, Li F, Yang C.
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Dynamic confinement controls the porous-to-free convection transition. [PDF]
Schwendener DM +4 more
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Mixed convective transient nanofluid flow through a vertical porous channel with entropy and Navier slip effects. [PDF]
Kigodi OJ +5 more
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PINN for stiff moving-boundary PDE to predict the locking point in superheated steam drying. [PDF]
Malekjani N +3 more
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Pressure Modulation of Fluidic Patterns Inside the Nanochannel for Two States of Ionic Conductance. [PDF]
Li X +5 more
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