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EXACT SOLUTION OF ONE PHASE STEFAN PROBLEM BY HEAT POLYNOMIALS AND INTEGRAL ERROR FUNCTIONS

机译:通过热多项式和积分误差函数进行一个相位阶段问题的精确解

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摘要

Solution of one phase Stefan Problem with degenerate domain at the initial time represented analytically. The developed method is based on the use of Integral Error Functions and heat polynomials. Elaborated method can be effectively used in the fields of engineering, which require consideration of phenomena with phase transformations, such as heat and mass transfer, low temperature plasma, filtration. The main idea of the method is to find coefficients of linear combination of Integral Error Functions and heat polynomials which a priori satisfy the heat equation.
机译:在分析地表示的初始时间下的退化域的一个相位阶段问题的解。开发方法基于使用积分误差功能和热多项式。可以在工程领域有效地使用详细的方法,这需要考虑具有相变的现象,例如热量和传质,低温等离子体,过滤。该方法的主要思想是找到积分误差功能的线性组合和热多项式的系数,该热多项式能够满足热方程。

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