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On the numerical simulation of particle dynamics in the radiation belt: 2. Procedure based on the diagonalization of the diffusion tensor

机译:质点动力学的数值模拟在辐射带:2。对角化的扩散张量

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In this paper, we conclude the survey and comparison of different numerical methods used to solve the diffusion equation for particle dynamics in the Earth's radiation belt, initiated in Camporeale et al. (2013). Here we focus on the diagonalization procedure introduced by Albert and Young (2005) that, by performing a change of coordinates, solves the diffusion equation in a space where the mixed diffusion terms are null. We describe the diagonalization procedure and its numerical implementation, which is not as straightforward as the implementation of a traditional solver in a rectangular domain. We compare the computing times with and without the diagonalization procedure, and we conclude that this procedure is generally not advantageous from the point of view of computational efficiency. Key Points Assessment on the computational efficiency of the diagonalization procedure The diagonalization procedure has a more complex algorithm The diagonalization procedure is not computationally advantageous
机译:在本文中,我们调查和结束比较不同的数值方法解决了粒子的扩散方程动力学的地球辐射带,发起Camporeale et al。(2013)。对角化过程引入了阿尔伯特和年轻(2005),通过执行一个改变的在一个坐标,解决了扩散方程空间的混合扩散条款是null。我们描述了对角化过程和它的没有数值实现简单的实现传统的解决者在一个矩形域。比较计算时间有或没有对角化过程中,我们得出这样的结论:这个过程通常是不有利计算效率的观点。重点评估计算对角化过程的效率对角化过程更复杂算法对角化过程计算有利

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