Art

J-GLOBAL ID：201702234798917368   Reference number：17A0933178

Point Process with Last-arrival-time Dependent Intensity and 1-Dimensional Incompressible Fluid System with Evaporation

最終到着時間に依存する強度と蒸発による一次元非圧縮性流体系の点過程

Author (1)： Hattori Tetsuya (Keio University)
Material： Funkcialaj Ekvacioj. International Series  (Funkcialaj Ekvacioj)
Volume： 60  Issue： 2  Page： 171-212(J-STAGE)  Publication year： 2017 
JST Material Number： L4931A  ISSN： 0532-8721  Document type： Article
Article type： 原著論文  Country of issue： Japan (JPN)  Language： ENGLISH (EN)

Thesaurus term： *incompressible fluid ,  *one dimension ,  *stochastic process ,  *non-Markov process ,  evaporation rate ,  boundary value problem ,  partial differential equation
Semi thesaurus term： 一次偏微分方程式 ,  *point process

Author keywords (4)： Quasilinear first-order infinite system ,  Characteristic curves ,  Non-Markov point process ,  Partial differential integral equations

JST classification (1)： Fluid dynamics in general  (BC02010G)

Reference (13)：

• [1] Berger, M. S., Nonlinearity and functional analysis, Academic Press, New York-London, 1977.
• [2] Bressan, A., Hyperbolic systems of conservation laws, Oxford Univ. Press, Oxford, 2005.
• [3] Hariya, Y., Hattori, K., Hattori, T., Nagahata, Y., Takeshima, Y. and Kobayashi, T., Stochastic ranking process with time dependent intensities, Tohoku Math. J., 63 (2011), 77-111.
• [4] Hattori, K. and Hattori, T., Existence of an infinite particle limit of stochastic ranking process, Stochastic Process. Appl., 119 (2009), 966-979.
• [5] Hattori, K. and Hattori, T., Equation of motion for incompressible mixed fluid driven by evaporation and its application to online rankings, Funkcial. Ekvac., 52 (2009), 301-319.

Terms in the title (4)： 到着時間 ,  蒸発 ,  非圧縮性流体 ,  点過程