Solution of linear initial value problems on a hypercube

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July 25, 2014 | History

Solution of linear initial value problems on a hypercube

There are many articles discussing the solution of boundary value problems on various parallel machines. The solution of initial value problems does not lend itself to parallelism, since in this case one uses methods that are sequential in nature. The authors develop a parallel scheme for initial value problems based on the box scheme and a modified recursive doubling technique. Fully implicit Runge Kutta Methods were discussed by Jackson and Norsett (1986) and Lie (1987). Lie assumes that each processor of the parallel computer having vector capabilities. (kr)

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Cover of: Solution of linear initial value problems on a hypercube
Solution of linear initial value problems on a hypercube
1988, Naval Postgraduate School, Available from National Technical Information Service
in English

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Book Details


Edition Notes

Title from cover.

"NPS-53-89-001."

"November 1988."

AD A203 786.

Includes bibliographical references (p. 6-7).

aq/aq cc:9116 05/04/98

Published in
Monterey, Calif, Springfield, Va
Other Titles
NPS-53-89-001.

The Physical Object

Pagination
9 p. ;

Edition Identifiers

Open Library
OL25496906M
Internet Archive
solutionoflinear00neta

Work Identifiers

Work ID
OL16874239W

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Internet Archive item record

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