1976
DOI: 10.1002/nme.1620100407
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A Poisson equation solver for rectangular or annular regions

Abstract: SUMMARYA FORTRAN subroutine is presented which solves the system of simultaneous linear equations associated with the finite difference representation of the Poisson equation for rectangular or annular regions. The code is arranged to require minimum storage, and all possible operations involving known zeros and ones are suppressed. Single subscripting is employed to minimize execution time.

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Cited by 5 publications
(2 citation statements)
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“…3-62, is currently written as fully implicit in both the spatial coordinates perpendicular and parallel to the shell surface. Direct solution techniques for discretization equations in two dimensions are available (King [79] ). However, when MELTSPREAD was originally developed, [1][2] these methods were deemed unacceptable due to the large computation time associated with these methods.…”
Section: Forward Elimination Solution Scheme: Melt Spreading Equationsmentioning
confidence: 99%
“…3-62, is currently written as fully implicit in both the spatial coordinates perpendicular and parallel to the shell surface. Direct solution techniques for discretization equations in two dimensions are available (King [79] ). However, when MELTSPREAD was originally developed, [1][2] these methods were deemed unacceptable due to the large computation time associated with these methods.…”
Section: Forward Elimination Solution Scheme: Melt Spreading Equationsmentioning
confidence: 99%
“…Equation 10 was discretized at each grid point with the method of Patankar (1980) to yield a set of simulta- neous linear equations. With appropriate thermal conditions at the boundaries of the RUC, the temperature at each grid point was obtained from the solution of the set of simultaneous linear equations with the direct solution algorithm presented by King (1976).…”
Section: Microscopic Temperature Distributionsmentioning
confidence: 99%