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Titlebook: Selected Works of Oded Schramm; Itai Benjamini,Olle Häggström Book 2011 Springer Science+Business Media, LLC 2011 graph limits.history of

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发表于 2025-3-21 18:07:22 | 显示全部楼层 |阅读模式
书目名称Selected Works of Oded Schramm
编辑Itai Benjamini,Olle Häggström
视频video
概述Provides convenient access to significant papers from a highly regarded author working at a time when many of the foundational building blocks of probability and statistics were being put in place.Inc
丛书名称Selected Works in Probability and Statistics
图书封面Titlebook: Selected Works of Oded Schramm;  Itai Benjamini,Olle Häggström Book 2011 Springer Science+Business Media, LLC 2011 graph limits.history of
描述.This volume is dedicated to the memory of the late Oded Schramm (1961-2008), distinguished mathematician. Throughout his career, Schramm made profound and beautiful contributions to mathematics that will have a lasting influence..In these two volumes, Editors Itai Benjamini and Olle Häggström have collected some of his papers, supplemented with three survey papers by Steffen Rohde, Häggström and Cristophe Garban that further elucidate his work. The papers within are a representative collection that shows the breadth, depth, enthusiasm and clarity of his work, with sections on Geometry, Noise Sensitivity, Random Walks and Graph Limits, Percolation, and finally Schramm-Loewner Evolution. An introduction by the Editors and a comprehensive bibliography of Schramm‘s publications complete the volume. The book will be of especial interest to researchers in probability and geometry, and in the history of these subjects..
出版日期Book 2011
关键词graph limits; history of probability and statistics; noise sensitivity; random walks
版次1
doihttps://doi.org/10.1007/978-1-4419-9675-6
isbn_softcover978-1-4939-4042-4
isbn_ebook978-1-4419-9675-6Series ISSN 2197-5825 Series E-ISSN 2197-5833
issn_series 2197-5825
copyrightSpringer Science+Business Media, LLC 2011
The information of publication is updating

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Book 2011Sensitivity, Random Walks and Graph Limits, Percolation, and finally Schramm-Loewner Evolution. An introduction by the Editors and a comprehensive bibliography of Schramm‘s publications complete the volume. The book will be of especial interest to researchers in probability and geometry, and in the history of these subjects..
发表于 2025-3-22 07:03:41 | 显示全部楼层
Hyperbolic and Parabolic Packings* hyperbolic, but not both. The new proof has the advantage of being applicable to packings of more general shapes. Another new result is that if . is CP hyperbolic and . is any simply connected proper subdomain of the plane, then there is a disk packing . with contacts graph . such that . is contained and locally finite in ..
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Embeddings of Gromov Hyperbolic Spacest an additive constant..Another embedding theorem states that any δ-hyperbolic metric space embeds isometrically into a complete geodesic δ-hyperbolic space..The relation of a Gromov hyperbolic space to its boundary is further investigated. One of the applications is a characterization of the hyperbolic plane up to rough quasi-isometries.
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Recurrence of Distributional Limits of Finite Planar Graphst depend on .. Then after passing to a subsequence, the limit exists, and is a random rooted graph .. We prove that with probability one . is recurrent. The proof involves the Circle Packing Theorem. The motivation for this work comes from the theory of random spherical triangulations.
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Oded Schramm: From Circle Packing to SLEription referred to his Ph.D. thesis around the Koebe-Andreev-Thurston theorem and a discrete version of the Riemann mapping theorem, explained below. In a series of highly original papers, some joint with Zhen-Xu He, he created powerful new tools out of thin air, and provided the field with elegant
发表于 2025-3-23 04:22:38 | 显示全部楼层
Rigidity of Infinite (Circle) Packingstwo vertices in the nerve precisely when the corresponding sets of the packing intersect..The nerve of a circle packing and other well-behaved packings, on the sphere or in the plane, is a planar graph. It was an observation of Thurston [Th1, Chapter 1; 13, Th2] that Andreev’s theorem [An1, An2] imp
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