Zariski Dense Subgroups, Number Theory and Geometric Applications
Mini Courses and Expository Articles
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Product details:
- Publisher Springer Nature Singapore
- Date of Publication 22 March 2026
- ISBN 9789819534364
- Binding Hardback
- No. of pages356 pages
- Size 235x155 mm
- Language English
- Illustrations XII, 356 p. 17 illus., 13 illus. in color. 700
Categories
Long description:
"
This book presents selected chapters from the program Zariski–Dense Subgroups, Number Theory, and Geometric Applications, held at the International Center for Theoretical Sciences (ICTS) in Bengaluru, Karnataka, India, from January 1–12, 2024. The program encompassed a rich array of topics centered around Zariski-dense subgroups, with connections to algebraic and Lie groups, geometry, and number theory. It highlights the application of Diophantine approximation techniques to questions on linear groups with bounded generation, as well as innovative developments in the Bruhat–Tits theory for algebraic groups over local fields. These ideas were explored through four mini-courses alongside numerous research and expository lectures.
Chapters are published in two volumes: Volume 1 features expanded notes from four mini-courses and two expository talks, while Volume 2 comprises twelve original research articles. Collectively, the volumes make recent advances in the theory of Zariski-dense subgroups accessible to a broad mathematical audience. The topic has continued to draw significant interest, building on discussions from earlier meetings such as the MSRI workshop in Berkeley (2012) and the IPAM workshop at UCLA (2015). Over the past two decades, Zariski-dense subgroups of algebraic groups have become a focal point of intense research, yielding a wealth of results with far-reaching applications. Notably, this line of inquiry has contributed to the construction of expander graphs and the study of spectral gaps, developments that culminated in the theory of superstrong approximation.
" MoreTable of Contents:
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Bruhat-Tits Theory: A Structural Introduction.- Bounded Generation in Linear Groups and Diophantine Approximation.- Zariski-dense Deformations of Standard Discontinuous Subgroups for Pseudo-Riemannian Homogeneous Spaces.- Non-left-oderability of Lattices in Higher Rank Semisimple Lie Groups (after Deroin and Hurtado).- Mini-course on Uniform Stability of Higher-rank Arithmetic Groups.- Prasad’s Volume Formula and its Applications.
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