Interpolation of Boundary Condition at Time-Interval of Unknown Lenghth for the Problem of Convective Diffusion in a Three-Layered Water Filter

O. Chernukha, Y. Bilushchak
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Abstract

On the basis of mathematical model of convectivediffusion in a three-layered filter it is formulated a contactinitial-boundary value problem for description of mass transferof pollution accompanying the sorption processes. It is proposedthe algorithm for establishing the estimation of values of soughtfunction (concentration of pollution) at the lower boundary of thefilter on the basis of the interpolation of experimental data. It istaken into account that the right end of the interpolation segmentis unknown. It is determined the exact solutions of contact-initialboundaryvalue problems of mass transfer with provision forboth diffusive and convective mechanisms of transfer as well assorption processes, which is based on integral transformationsover space variables in the contacting regions. Is it designedsoftware and established regularities of convective diffusionprocess in the three-layered filter.
三层滤水器对流扩散问题未知时间间隔边界条件的插值
在建立三层过滤器对流扩散数学模型的基础上,提出了描述吸附过程中污染物传质的接触初始边值问题。在对实验数据进行插值的基础上,提出了在滤波下边界建立求函数(污染浓度)值估计的算法。考虑到插值段的右端是未知的。基于接触区域空间变量的积分变换,给出了考虑扩散传递机制和对流传递机制以及分类过程的接触初始边值传质问题的精确解。设计了软件,建立了三层过滤器对流扩散过程的规律。
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