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- W2006203898 abstract "Heat transport at the microscale is of vital importance in microtechnology applications. The heat transport equation is different from the traditional heat diffusion equation because a second-order derivative of temperature with respect to time and a third-order mixed derivative of temperature with respect to space and time are introduced. In this study, we consider the heat transport equation in three-dimensional spherical coordinates and develop a three-level finite-difference scheme for solving the heat transport equation in a microsphere. It is shown that the scheme is unconditionally stable. The method is illustrated by numerical examples." @default.
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- W2006203898 date "2004-08-01" @default.
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- W2006203898 title "A STABLE THREE-LEVEL FINITE-DIFFERENCE SCHEME FOR SOLVING A THREE-DIMENSIONAL DUAL-PHASE-LAGGING HEAT TRANSPORT EQUATION IN SPHERICAL COORDINATES" @default.
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