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- W2004656670 abstract "Theme A explicit numerical method for the solution of heat-transfer problems is presented. The primary equation represents the solution of a first-order linear differential equation for the temperature of cell i in a system of N cells. The basic equation is referred to as the rate-exponential equation to distinguish it from an unconditionally stable exponential equation presented by Larkin in Ref. 1. The major difference between the two is that the rate-exponential equation accounts for temperature rates of those cells exchanging heat with cell i, whereas Larkin's equation does not. More accurate solutions are obtained as a result of this refinement. Unlike the Larkin equation, the rateexponential equation must satisfy a stability criterion. However, the criterion is less restrictive than the one associated with a highly accurate and commonly used explicit method which is referred to in this article as the conventional method. The proposed method therefore retains a high level of precision when compared with Larkin's method and relaxes the stability criterion when compared with the conventional method." @default.
- W2004656670 created "2016-06-24" @default.
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- W2004656670 date "1974-11-01" @default.
- W2004656670 modified "2023-10-18" @default.
- W2004656670 title "Explicit Numerical Method for Solution of Heat-Transfer Problems" @default.
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- W2004656670 doi "https://doi.org/10.2514/3.49528" @default.
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