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COMPUTATION OF THE 2-DIMENTIONAL TRANSIENT TEMPERATURE DISTRIBUTION AND HEAT ENERGY CONSUMPTION OF FROZEN AND NON-FROZEN LOGS

机译:冻结和非冻结测井曲线的二维瞬态温度分布和热能消耗的计算

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摘要

A summarized 2-dimensional mathematical model has been created, solved, and verified for the transient non-linear heat conduction and energy consumption in frozen and non-frozen logs at arbitrary, encountered in the practice initial and boundary conditions. The model takes into account for the first time the fiber saturation point of each wood specie and the specific heat capacity of the wood itself and the ice contained in it, which has been formed from the freezing of the free, as well as of the hygroscopically bounded to it, water. It has been solved with the usage of an explicit form of the finite-difference method, where the distribution of the temperature field in all points of the volume of the log is calculated for the first time only with one system of equations. The paper presents solutions of the model, which prove the applicability of Fourier's criterion for similarity from the theory of heat transfer for the calculation of the heating of the logs. At different diameters of the logs andidentical relations of their lengths to their diameters, the distribution of the temperature in their volumes and the consumed energy for their heating at given initial and boundary conditions turn out to be identical for one and the same relations of the duration of heating to the logs' diameters.
机译:对于在实践中的初始条件和边界条件下遇到的任意情况,已冻结,未冻结的原木中的瞬态非线性热传导和能量消耗已创建,求解和验证了一个概括的二维数学模型。该模型首次考虑了每种木材的纤维饱和点以及木材本身和其中所含冰的比热容,该比热容是由游离态以及吸湿性态的冻结形成的受其限制,水。它已通过使用显式形式的有限差分法来解决,该方法仅使用一个方程组首次计算对数体积的所有点的温度场分布。本文提出了该模型的解,从热传递理论证明了傅里叶相似性准则在原木加热计算中的适用性。在给定的初始和边界条件下,在圆木的不同直径和长度与直径的相同关系下,其体积中的温度分布和其加热所消耗的能量对于一个持续时间的相同关系是相同的加热至原木直径。

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