Iterative Finite-Difference Solution of Heat Transfer and Fluid Flow With Truncated Modal Acceleration and Imaginary Time (Algorithm, Modeling, Steady-State)
type: CreativeWork
description: This work discusses acceleration of the convergence of some classic point-iterative methods; Jacobi, simultaneous overrelaxation (JOR), Gauss-Seidel and successive overrelaxation (SOR). Each of these methods is diffusive in nature. Such methods do not distribute calculated changes of mass, momentum, and energy properly. As a result local imbalances diffuse and dissipate quickly while global imbalances control the convergence rate.
abstract: This work discusses acceleration of the convergence of some classic point-iterative methods; Jacobi, simultaneous overrelaxation (JOR), Gauss-Seidel and successive overrelaxation (SOR). Each of these methods is diffusive in nature. Such methods do not distribute calculated changes of mass, momentum, and energy properly. As a result local imbalances diffuse and dissipate quickly while global imbalances control the convergence rate.
author: Mech, Andrew Raymond
keywords: Engineering, Mechanical
date published: 2014-12-15T21:41:26Z
date modified: 2026-07-22T22:26:02Z
provider: University of Illinois - Urbana-Champaign
publisher: Networked Digital Library of Theses and Dissertations
type: WebPage
source organization: University of Illinois at Urbana-Champaign

PropertyValue
property ID: Handle
value: http://hdl.handle.net/2142/70139