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Numerical simulation of the freezing process of hydrogen isotopes in a spherical container

机译:球形容器中氢同位素冷冻过程的数值模拟

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Numerical simulation results related to the process of spherically symmetric freezing microsphere filled with gaseous DT(or one of the hydrogen isotopes)are presented. The mathematical problem is the Stefan problem with tow phase transitions, and takes into account the motion of the gas under freezing. The proposed system of equations consists of the heat conduction equation for a multilayered medium and gasdynamics equation for a fuel inside the shell. To solve the problem on fast symmetric freezing of a gas-filled microsphere, a computational algorithm has been developed and realized in the form of a program, in which the method of splitting according to physical process is used and computational space is divided into segments, the number of which is varied during the computing process. the numerical solution is found by the iteration emthod. The computations allowed us to determine the characteristic times of cooling, condensation and solidification, and also the time during which the cryogenic layer is in the liquid state. We have determined computationally the temperature distribution inside the target, positions of the phase transition boundaries, sensitivity of the freezing kinetics to inaccuracy in determining the hydrogen isotopes properties and to the temperature dependence of these properties. The computations have revealed overcooling of gaseous fuel inside a microsphere, which occurs at certain pressures of the heat exchange gas during freezing. We have studied the degree of this overcooling versus the target parameters and its freezing conditions.
机译:提出了与气态DT(或氢同位素之一)填充的球对称冻结微球过程相关的数值模拟结果。数学问题是具有两个相变的Stefan问题,并考虑了冻结下气体的运动。拟议的方程组由多层介质的导热方程和壳内燃料的气体动力学方程组成。为解决充气微球快速对称冻结的问题,以程序形式开发并实现了一种计算算法,该程序采用了根据物理过程进行拆分的方法,并将计算空间划分为多个部分,在计算过程中,其数量是变化的。数值解由迭代法求出。这些计算使我们能够确定冷却,冷凝和固化的特征时间,以及低温层处于液态的时间。我们已经通过计算确定了目标内部的温度分布,相变边界的位置,冻结动力学对确定氢同位素性质的不准确性以及对这些性质的温度依赖性的敏感性。计算表明,微球内部的气态燃料过冷,这种过冷发生在冷冻过程中热交换气体的某些压力下。我们已经研究了这种过冷程度与目标参数及其冻结条件的关系。

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