作者: Raimondas Čiegis
DOI: 10.3846/1392-6292.2009.14.11-24
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摘要: Abstract Hyperbolic heat conduction problem is solved numerically. The explicit and implicit Euler schemes are constructed investigated. It shown that the scheme can be used to solve efficiently parabolic hyperbolic problems. This unconditionally stable for both For many integration methods strong numerical oscillations present, when initial boundary conditions discontinuous problem. In order regularize scheme, a simple linear relation between time space steps proposed, which automatically introduces sufficient amount of viscosity. Results experiments presented.