scholarly journals TAC2D: A GENERAL PURPOSE TWO-DIMENSIONAL HEAT TRANSFER COMPUTER CODE. MATHEMATICAL FORMULATIONS AND PROGRAMMER'S GUIDE.

1969 ◽  
Author(s):  
S.S. Clark ◽  
J.F. Petersen
Keyword(s):  
Heat Transfer ◽  
Computer Code ◽  
General Purpose ◽  
Two Dimensional

A Computational Study of the Interaction of Melting Soil With Moisture Transport in the Native Soil

1998 ◽  
Author(s):  
Will Schreiber ◽  
John Kuo
Keyword(s):  
Heat Transfer ◽  
Heat Flow ◽  
Moisture Transport ◽  
Moving Boundary ◽  
Computational Study ◽  
Fluid Motion ◽  
Computer Code ◽  
General Purpose ◽  
Simple Method ◽  
Porous Soil

Abstract The current paper describes a computer model designed to analyze the moisture transport in the unmelted, porous soil neighboring a convecting melt. The time-dependent fluid and heat flow in the soil melt is simulated implicitly using the SIMPLE method generalized to predict viscous fluid motion and heat transfer on boundary-fitted, non-orthogonal coordinates which adapt with time. TOUGH2, a general-purpose computer code for multiphase fluid and heat flow developed by K. Pruess at Lawrence Berkekey Laboratory, has been modified for use on time-adaptive, boundary-fitted coordinates to predict heat transfer, moisture and air transport, and pressure distribution in the porous, unmelted soil. The soil melt model is coupled with the modified TOUGH2 model via an interface (moving boundary) whose shape is determined implicitly with the progression of time. The computer model’s utility is demonstrated in the present study with a special two-dimensional study. A soil initially at 20°C and partially-saturated with either a 0.2 or 0.5 relative liquid saturation is contained in a box two meters wide by ten meters high with impermeable bottom and sides. The upper surface of the soil is exposed to a 20°C atmosphere to which vapor and air can escape. Computation begins when the soil, which melts at 1700°C, is heated from one side (maintained at constant temperatures ranging from 1700°C to 4000°C). Heat from the hot wall causes the melt to circulate in such a way that the melt interface grows more rapidly at the top of the box than at the bottom. As the upper portion of the melt approaches the impermeable wall it creates a bottle neck for moisture release from the soil’s lower regions. The pressure history of the trapped moisture is examined as a means for predicting the potential for moisture penetration into the melt. The melt’s interface movement and moisture transport in the unmelted, porous soil are also examined.

scholarly journals The analysis of gradient algorithm effectiveness - two dimensional heat transfer problem

2010 ◽  
Vol 31 (4) ◽  
pp. 37-50
Author(s):  
Stanisław Łopata ◽  
Paweł Ocłoń
Keyword(s):  
Heat Transfer ◽  
Transfer Problem ◽  
Relaxation Method ◽  
Computer Code ◽  
Gradient Algorithm ◽  
Heat Transfer Problem ◽  
Computational Time ◽  
Two Dimensional ◽  
Gradient Algorithms ◽  
Biconjugate Gradient

The analysis of gradient algorithm effectiveness - two dimensional heat transfer problemThe analysis of effectiveness of the gradient algorithm for the two-dimension steady state heat transfer problems is being performed. The three gradient algorithms - the BCG (biconjugate gradient algorithm), the BICGSTAB (biconjugate gradient stabilized algorithm), and the CGS (conjugate gradient squared algorithm) are implemented in a computer code. Because the first type boundary conditions are imposed, it is possible to compare the results with the analytical solution. Computations are carried out for different numerical grid densities. Therefore it is possible to investigate how the grid density influences the efficiency of the gradient algorithms. The total computational time, residual drop and the iteration time for the gradient algorithms are additionally compared with the performance of the SOR (successive over-relaxation) method.

Hydrodynamics and Heat Transfer in a two-dimensional microchannel

2002 ◽  
Author(s):  
Puzhen Gao ◽  
Stéphane Le Person ◽  
Michel Favre-Marinet
Keyword(s):  
Heat Transfer ◽  
Two Dimensional
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