Results 61 to 70 of about 12,329 (164)
Penyusunan Model Elemen Hingga Interaksi Persamaan Aliran dengan Persamaan Sebaran Udara
Aeration process is one of water treatment processes. The process consists of two physical phenomena, flow, and spreading of air bubble. This research has developed a finite element model for three-dimensional flow and spreading of air bubble.
Jazaul Ikhsan , Adam Pamudji Rahardjo
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In this work, we present a numerical scheme for the approximate solutions of the one-dimensional parabolic convection-diffusion model problems. Diffusion models form a reasonable basis for studying insect and animal dispersal and invasion, which arise ...
Burcu Gürbüz, Mehmet Sezer
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Lattice Boltzmann model for the convection-diffusion equation
We propose a lattice Boltzmann (LB) model for the convection-diffusion equation (CDE) and show that the CDE can be recovered correctly from the model by the Chapman-Enskog analysis. The most striking feature of the present LB model is that it enables the collision process to be implemented locally, making it possible to retain the advantage of the ...
Chai, Zhenhua, Zhao, Tianshou
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A granular computing method for nonlinear convection-diffusion equation
This paper introduces a method of solving nonlinear convection-diffusion equation (NCDE), based on the combination of granular computing (GrC) and characteristics finite element method (CFEM).
Tian Ya Lan +3 more
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The numerical simulation of convection delayed dominated diffusion equation
In this paper, we propose a fitted numerical method for solving convection delayed dominated diffusion equation. A fitting factor is introduced and the model equation is discretized by cubic spline method.
Mohan Kumar P. Murali, Ravi Kanth A.S.V.
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This study presents a novel fifth-order iterative method for solving nonlinear systems derived from a modified combination of Jarratt and Newton schemes, incorporating a frozen derivative of the Jacobian. The method is applied to approximate solutions of
Santiago Quinga +5 more
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:In order to develop up-wind scheme for convection-diffusion equation under high Reynolds number, exponent or power function was used as power coefficient of auto up-wind.
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Mathematical models of a diffusion-convection in porous media
Mathematical models of a diffusion-convection in porous media are derived from the homogenization theory. We start with the mathematical model on the microscopic level, which consist of the Stokes system for a weakly compressible viscous liquid ...
Anvarbek M. Meirmanov, Reshat Zimin
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Continuous Intestinal Absorption Model Based on the Convection-Diffusion Equation. [PDF]
Nagar S, Korzekwa RC, Korzekwa K.
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The Inverse of Exact Renormalization Group Flows as Statistical Inference
We build on the view of the Exact Renormalization Group (ERG) as an instantiation of Optimal Transport described by a functional convection–diffusion equation.
David S. Berman, Marc S. Klinger
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