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Found 34 Documents (Results 1–34)

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Order of tangency between manifolds. (English) Zbl 1451.14014

Hu, Jianxun (ed.) et al., Schubert calculus and its applications in combinatorics and representation theory. Selected papers presented at the “International Festival in Schubert Calculus”, Guangzhou, China, November 6–10, 2017. Singapore: Springer. Springer Proc. Math. Stat. 332, 27-42 (2020).
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Richness of chaos in the absolute Newhouse domain. (English) Zbl 1262.37016

Bhatia, Rajendra (ed.) et al., Proceedings of the international congress of mathematicians (ICM 2010), Hyderabad, India, August 19–27, 2010. Vol. III: Invited lectures. Hackensack, NJ: World Scientific; New Delhi: Hindustan Book Agency (ISBN 978-981-4324-33-5/hbk; 978-81-85931-08-3/hbk; 978-981-4324-30-4/set; 978-981-4324-35-9/ebook). 1804-1815 (2011).
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Numerical simulation of reaction-diffusion dynamics. (English) Zbl 1312.35124

Beneš, Michal (ed.) et al., Proceedings of the Czech-Japanese seminar in applied mathematics 2004, Prague, Czech Republic, August 4–7, 2004. Prague: Czech Technical University, Dept. of Mathematics, Faculty of Nuclear Sciences and Physical Engineering (ISBN 80-01-03181-0). 165-175 (2005).
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Geometric and fractal properties of Brownian motion and random walk paths in two and three dimensions. (English) Zbl 0955.60076

Révész, Pál (ed.) et al., Random walks. International workshop, Budapest, Hungary, July 13-24, 1998. Budapest: János Bolyai Mathematical Society. Bolyai Soc. Math. Stud. 9, 219-258 (1999).
MSC:  60J65 60G50 60G17
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Multifractal nature of two dimensional simple random walk paths. (English) Zbl 0962.60020

Picardello, Massimo (ed.) et al., Random walks and discrete potential theory. Cortona 1997. Proceedings of the conference, Cortona, Italy, June 1997. Cambridge: Cambridge University Press. Symp. Math. 39, 231-264 (1999).
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