Random Graphs Phase Transitions and the Gaussian Free Field

This book PDF is perfect for those who love Mathematics genre, written by Martin T. Barlow and published by Springer Nature which was released on 03 December 2019 with total hardcover pages 421. You could read this book directly on your devices with pdf, epub and kindle format, check detail and related Random Graphs Phase Transitions and the Gaussian Free Field books below.

Random Graphs  Phase Transitions  and the Gaussian Free Field
Author : Martin T. Barlow
File Size : 49,5 Mb
Publisher : Springer Nature
Language : English
Release Date : 03 December 2019
ISBN : 9783030320119
Pages : 421 pages
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Random Graphs Phase Transitions and the Gaussian Free Field by Martin T. Barlow Book PDF Summary

The 2017 PIMS-CRM Summer School in Probability was held at the Pacific Institute for the Mathematical Sciences (PIMS) at the University of British Columbia in Vancouver, Canada, during June 5-30, 2017. It had 125 participants from 20 different countries, and featured two main courses, three mini-courses, and twenty-nine lectures. The lecture notes contained in this volume provide introductory accounts of three of the most active and fascinating areas of research in modern probability theory, especially designed for graduate students entering research: Scaling limits of random trees and random graphs (Christina Goldschmidt) Lectures on the Ising and Potts models on the hypercubic lattice (Hugo Duminil-Copin) Extrema of the two-dimensional discrete Gaussian free field (Marek Biskup) Each of these contributions provides a thorough introduction that will be of value to beginners and experts alike.

Random Graphs  Phase Transitions  and the Gaussian Free Field

The 2017 PIMS-CRM Summer School in Probability was held at the Pacific Institute for the Mathematical Sciences (PIMS) at the University of British Columbia in Vancouver, Canada, during June 5-30, 2017. It had 125 participants from 20 different countries, and featured two main courses, three mini-courses, and twenty-nine lectures. The lecture notes contained in

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