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Numerical Heat Transfer, Part B: Fundamentals
An International Journal of Computation and Methodology
Volume 55, 2009 - Issue 5
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Original Articles

Comparative Study of UNIFAES and other Finite-Volume Schemes for the Discretization of Advective and Viscous Fluxes in Incompressible Navier-Stokes Equations, Using Various Mesh Structures

José Ricardo Figueiredo State University of Campinas, FEM, DE, Campinas, SP, BrazilCorrespondence[email protected]
&
Kéteri Poliane Moraes de Oliveira State University of Campinas, FEM, DE, Campinas, SP, Brazil
Pages 379-405 | Received 16 Oct 2008, Accepted 10 Jan 2009, Published online: 15 Apr 2009

Citations (6)

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Read on this site (3)

Tien-Mo Shih, Martinus Arie & Derrick Ko. (2011) Literature Survey of Numerical Heat Transfer (2000–2009): Part II. Numerical Heat Transfer, Part A: Applications 60:11-12, pages 883-1096.
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J.R. Figueiredo & K.P. M. Oliveira. (2011) Reevaluation of the Vertex Collocated Mesh for Primitive Variable Computation of Incompressible Fluid Flows by Enforcing Continuity-Based Boundary Conditions. Numerical Heat Transfer, Part B: Fundamentals 60:3, pages 168-178.
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José Ricardo Figueiredo & Kéteri Poliane Moraes de Oliveira. (2009) Comparative Study of the Accuracy of the Fundamental Mesh Structures for the Numerical Solution of Incompressible Navier-Stokes Equations in the Two-Dimensional Cavity Problem. Numerical Heat Transfer, Part B: Fundamentals 55:5, pages 406-434.
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Articles from other publishers (3)

Gustavo S. Rodrigues, Adyllyson H. Nascimento & José Ricardo Figueiredo. (2021) Numerical assessment of finite volume schemes for incompressible viscous flows on non-staggered meshes. Journal of the Brazilian Society of Mechanical Sciences and Engineering 43:12.
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Adyllyson Nascimento, Gustavo Rodrigues & José Ricardo Figueiredo. (2021) A semi‐staggered finite volume approach applied to two‐ and three‐dimensional flow in channels with gradual expansions. International Journal for Numerical Methods in Fluids 93:10, pages 3053-3072.
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Antonio Pascau & Muslum Arici. (2016) An accurate discretization for an inhomogeneous transport equation with arbitrary coefficients and source. Computers & Fluids 125, pages 101-115.
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