Twisted Patterson Sullivan Measures And Applications To Amenability And Coverings


Download Twisted Patterson Sullivan Measures And Applications To Amenability And Coverings PDF/ePub or read online books in Mobi eBooks. Click Download or Read Online button to get Twisted Patterson Sullivan Measures And Applications To Amenability And Coverings book now. This website allows unlimited access to, at the time of writing, more than 1.5 million titles, including hundreds of thousands of titles in various foreign languages.

Download

Twisted Patterson-Sullivan Measures and Applications to Amenability and Coverings


Twisted Patterson-Sullivan Measures and Applications to Amenability and Coverings

Author: Rémi Coulon

language: en

Publisher: American Mathematical Society

Release Date: 2025-02-21


DOWNLOAD





View the abstract.

Construction of a Non-Gaussian and Rotation-Invariant $Phi ^4$-Measure and Associated Flow on $mathbb {R}^3$ Through Stochastic Quantization


Construction of a Non-Gaussian and Rotation-Invariant $Phi ^4$-Measure and Associated Flow on $mathbb {R}^3$ Through Stochastic Quantization

Author: Sergio Albeverio

language: en

Publisher: American Mathematical Society

Release Date: 2025-05-29


DOWNLOAD





View the abstract.

Dynamics, Geometry, Number Theory


Dynamics, Geometry, Number Theory

Author: David Fisher

language: en

Publisher: University of Chicago Press

Release Date: 2022-02-07


DOWNLOAD





This definitive synthesis of mathematician Gregory Margulis’s research brings together leading experts to cover the breadth and diversity of disciplines Margulis’s work touches upon. This edited collection highlights the foundations and evolution of research by widely influential Fields Medalist Gregory Margulis. Margulis is unusual in the degree to which his solutions to particular problems have opened new vistas of mathematics; his ideas were central, for example, to developments that led to the recent Fields Medals of Elon Lindenstrauss and Maryam Mirzhakhani. Dynamics, Geometry, Number Theory introduces these areas, their development, their use in current research, and the connections between them. Divided into four broad sections—“Arithmeticity, Superrigidity, Normal Subgroups”; “Discrete Subgroups”; “Expanders, Representations, Spectral Theory”; and “Homogeneous Dynamics”—the chapters have all been written by the foremost experts on each topic with a view to making them accessible both to graduate students and to experts in other parts of mathematics. This was no simple feat: Margulis’s work stands out in part because of its depth, but also because it brings together ideas from different areas of mathematics. Few can be experts in all of these fields, and this diversity of ideas can make it challenging to enter Margulis’s area of research. Dynamics, Geometry, Number Theory provides one remedy to that challenge.