BRAVE 发表于 2025-3-25 03:42:47
Valentina N. Khmelenina,Olga N. Rozova,Ilya R. Akberdin,Marina G. Kalyuzhnaya,Yuri A. Trotsenkoplane brownian motion. §1 is concerned with the process .(.)=|.(.)|, denoting the distance of the 2-dimensional separable Bachelier-Wiener process .(.) =.(.)+.(.) from the origin. We shall derive a law of the so-called strong type concerning the frequency of small values of .(.). This theorem dispro有说服力 发表于 2025-3-25 09:02:45
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Calvin A. Henard,Michael T. Guarnierial physics. In the 1950s, non-Markovian random-walk models, such as the self-avoiding walk,were introduced into theoretical polymer physics, and gradu ally came to serve as a paradigm for the general theory of critical phenomena. In the past decade, random-walk expansions have evolved into an impor正式演说 发表于 2025-3-25 16:08:48
Stephanie Heux,Trygve Brautaset,Julia A. Vorholt,Volker F. Wendisch,Jean Charles Portaisal physics. In the 1950s, non-Markovian random-walk models, such as the self-avoiding walk,were introduced into theoretical polymer physics, and gradu ally came to serve as a paradigm for the general theory of critical phenomena. In the past decade, random-walk expansions have evolved into an imporneutrophils 发表于 2025-3-25 23:04:34
Thomas J. Smith,Tim Nicholal physics. In the 1950s, non-Markovian random-walk models, such as the self-avoiding walk,were introduced into theoretical polymer physics, and gradu ally came to serve as a paradigm for the general theory of critical phenomena. In the past decade, random-walk expansions have evolved into an imporwhite-matter 发表于 2025-3-26 03:09:27
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Hadi Nazem-Bokaee,Zhen Yan,Costas D. Maranas,James G. Ferrythemat ical physics. In the 1950s, non-Markovian random-walk models, such as the self-avoiding walk,were introduced into theoretical polymer physics, and gradu ally came to serve as a paradigm for the general theory of critical phenomena. In the past decade, random-walk expansions have evolved int扩音器 发表于 2025-3-26 10:17:14
http://reply.papertrans.cn/64/6319/631819/631819_28.pngitinerary 发表于 2025-3-26 14:45:23
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