Unconditionally stable difference schemes for a one-space-dimensional linear hyperbolic equation
In: Applied mathematics and computation, Jg. 187 (2007), Heft 2, S. 1272-1276
Online
academicJournal
- print, 6 ref
A few explicit difference schemes are discussed for the numerical solution of the linear hyperbolic equation uu + 2a ut + β2u = uxx + f(x, t), α > 0> β > 0, in the region Q = {(x, t)|a < x < b, t > 0} subject to appropriate initial and Dirichlet boundary conditions, where a and β are real numbers. The proposed scheme is showed to be unconditionally stable, and numerical result is presented.
Titel: |
Unconditionally stable difference schemes for a one-space-dimensional linear hyperbolic equation
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Autor/in / Beteiligte Person: | FENG, GAO ; CHUNMEI, CHI |
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Zeitschrift: | Applied mathematics and computation, Jg. 187 (2007), Heft 2, S. 1272-1276 |
Veröffentlichung: | New York, NY: Elsevier, 2007 |
Medientyp: | academicJournal |
Umfang: | print, 6 ref |
ISSN: | 0096-3003 (print) |
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