Solution of One-Dimensional Group-Diffusion Equation by Laplace Transformation
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概要
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A group-diffusion equation for multiregion in one dimension is solved by applying the Laplace transformation and an analytical continuation. Applying the Laplace transformation, a group-diffusion equation is transformed into a system of linear algebraic equations. They are formulated with the use of the transfer matrix adopted in the method by Lie-series. Solutions are given in three different forms, analytical, Taylor's series, and in a form used in the source iteration method.
- 一般社団法人 日本原子力学会の論文
著者
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KOBAYASHI Keisuke
Department of Materials Science and Engineering, Kyoto University
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Nishihara Hiroshi
Department Of Chemistry Faculty Of Science And Technology Keio University
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