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Coauthors
Coauthors
Chen, Zhen-Qing (2)
Öz, Mehmet (2)
Ribeiro, Rodrigo (2)
Simon, Peter L. (2)
Çağlar, Mine (1)
Harris, Simon C. (1)
Peres, Yuval (1)
Pete, Gábor (1)
Ren, Yanxia (1)
Rider, Brian C. (1)
Sieben, Nándor (1)
Song, Renming (1)
Székely, J. G. (1)
Wang, Zhenhua (1)
Winter, Anita (1)
Zhang, Liang (1)
Intresting simulations of random networks (courtesy of G. Iacobelli and R. Rodrigo). The tree builder random walk (p is constant) is what is called "BGRW" on this page:
Prof E. thinking (drawn by daughter, S. E.)
BOOKS
BOOKS
This book below was published on December 3, 2024. Buy it HERE .
JSBOOK.cover.pdfReviews of the first (Vol 20) World Scientific book:
"The book is well-written. I enjoyed reading it thanks both to the contents and the attractive style of presentation. The author has invested a lot of efforts to present highly nontrivial results in a clear and understandable way. Many assertions are followed by informal discussions intended to lead the reader into the core of problems." -- Zentralblatt MATH
"Overall, I would think the volume will make a useful addition to the libraries of either those working in the area of spatial branching processes or those looking to learn more about it."-- AMS Math Reviews
Comments and errata to the first WS book: CLICK
Comments and errata to the second WS book: CLICK
The e-book format of the first WS book:
Articles Appeared RECENTLY or to appear
Articles Appeared RECENTLY or to appear
Disclaimer: My research in probability theory is based on the axioms of A. N. Kolmogorov. I am aware that Kolmogorov was a white male, and apologize for this reactonary feature of my work.
Engländer, János, Iacobelli, Giulio, Gábor Pete and Ribeiro, Rodrigo Structural results for the tree building random walk, Ann. Appl. Probab. 2025, Vol. 35, No. 2, 822-857.
Engländer, János, Iacobelli, Giulio and Ribeiro, Rodrigo Tree builder random walk beyond uniform ellipticity, to appear in Ann. Inst. Henri Poincaré Probab. Stat.; see ArXiV preprint here: click
Burdzy, Krzysztof; Engländer, János & Marshall, Donald E. The Spine of Two-Particle Fleming–Viot Process in a Bounded Interval. J Theor Probab 38, 31 (2025). https://doi.org/10.1007/s10959-025-01401-4
Older ones (Up to 2024), in print
Older ones (Up to 2024), in print
(Click on right top corner the see full PDF, or just scroll)
publications JE.pdfMiscellanous
Miscellanous
A probabilistic investigation of the Martin boundary for certain elliptic operators in a strip. Technion-IIT, MSc Thesis
(w. Kyprianou, A. E.) Markov branching diffusions: martingales, Girsanov-type theorems and applications to the long term behaviour, (Preprint 1206, Department of Mathematics, Utrecht University, 2001, 39 pages.) Available electronically at http://www.math.uu.nl/publications
Problems in the Theory of Semilinear PDE's and their Connection to Probability. PDF
(w. Pinsky, Ross G.) Uniqueness/nonuniqueness for nonnegative solutions of a class of second-order parabolic equations. Equadiff 11 - CD, 2005 (Proceedings of Equadiff 11); electr. published here
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