Representation theory and algebraic geometry : a conference celebrating the birthdays of Sasha Beilinson and Victor Ginzburg / Vladimir Baranovsky, Nicolas Guay, Travis Schedler, editors.
Beilinson, Alexander, 1957- honouree.; Ginzburg, Victor, 1957- honouree.; Baranovsky, Vladimir, editor.; Guay, Nicolas, editor.; Schedler, Travis, editor.; "Interactions Between Representation Theory and Algebraic Geometry" (Conference) (2017 : University of Chicago)
2022
QA564
Available Online

Linked e-resources

Linked Resource Online Access
Concurrent users Unlimited
Authorized users Authorized users
Document Delivery Supplied Can lend chapters, not whole ebooks

Details

Title Representation theory and algebraic geometry : a conference celebrating the birthdays of Sasha Beilinson and Victor Ginzburg / Vladimir Baranovsky, Nicolas Guay, Travis Schedler, editors.
ISBN 9783030820077 (electronic bk.)
3030820076 (electronic bk.)
9783030820060
3030820068
DOI https://doi.org/10.1007/978-3-030-82007-7
Published Cham, Switzerland : Birkhäuser, 2022.
Language English
Description 1 online resource : illustrations (black and white, and color).
Item Number 10.1007/978-3-030-82007-7 doi
Call Number QA564
Dewey Decimal Classification 516.35
Summary The chapters in this volume explore the influence of the Russian school on the development of algebraic geometry and representation theory, particularly the pioneering work of two of its illustrious members, Alexander Beilinson and Victor Ginzburg, in celebration of their 60th birthdays. Based on the work of speakers and invited participants at the conference Interactions Between Representation Theory and Algebraic Geometry, held at the University of Chicago, August 21-25, 2017, this volume illustrates the impact of their research and how it has shaped the development of various branches of mathematics through the use of D-modules, the affine Grassmannian, symplectic algebraic geometry, and other topics. All authors have been deeply influenced by their ideas and present here cutting-edge developments on modern topics. Chapters are organized around three distinct themes: Groups, algebras, categories, and representation theory D-modules and perverse sheaves Analogous varieties defined by quivers Representation Theory and Algebraic Geometry will be an ideal resource for researchers who work in the area, particularly those interested in exploring the impact of the Russian school.
Note Based on the conference "Interactions Between Representation Theory and Algebraic Geometry" held at the University of Chicago, August 21-25, 2017.
Access Note Access limited to authorized users.
Source of Description Description based on print version record.
Added Author Beilinson, Alexander, 1957- honouree.
Ginzburg, Victor, 1957- honouree.
Baranovsky, Vladimir, editor.
Guay, Nicolas, editor.
Schedler, Travis, editor.
Added Meeting Name "Interactions Between Representation Theory and Algebraic Geometry" (Conference) (2017 : University of Chicago)
Series Trends in mathematics.
Available in Other Form Representation theory and algebraic geometry.
Linked Resources Online Access
Record Appears in Online Resources > Ebooks
All Resources
Part I: Groups, algebras, categories, and their representation theory
On semisimplification of tensor categories
Total aspherical parameters for Cherednik algebras
Microlocal approach to Lusztig's symmetries
Part II: D-modules and perverse sheaves, particularly on flag varieties and their generalizations
Fourier-Sato Transform on hyperplane arrangements
A quasi-coherent description of the category D-mod(Gr GL(n))
The semi-infinite intersection cohomology sheaf
II: the Ran space version
A topological approach to Soergel theory
Part III: Varieties associated to quivers and relations to representation theory and symplectic geometry
Loop Grassmannians of quivers and affine quantum groups
Symplectic resolutions for multiplicative quiver varieties and character varieties for punctured surfaces.

Browse Subjects

Show more subjects...

Statistics

from
to
Export