Differential topology, infinite-dimensional lie algebras and applications : D.B.Fuchs' 60th anniversary collection / Alexander Astashkevich, Serge Tabachnikov editors

Contributor(s): Astashkevich, Alexander [editor literario] | Tachnikov, Serge [editor literario] | Fuks, D. B
Material type: TextText; Format: print Series: American Mathematical Society translations, ser. 2, v. 194; Advances in the mathematical sciences ; 44Publisher: Providence, R.I. : American Mathematical Society, c1999Description: x, 313 p. : ill. ; 26 cmISBN: 0-8218-2032-XSubject(s): Topología diferencial | Lie, Algebras de
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Item type Home library Call number Status Loan Date due Barcode Item holds
515.1/DIF (Browse shelf) Checked out PREST. LIBROS 31/01/2022 3741711948
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This volume presents contributions by leading experts in the field. The articles are dedicated to D.B. Fuchs on the occasion of his 60th birthday. Contributors to the book were directly influenced by Professor Fuchs and include his students, friends, and professional colleagues. In addition to their research, they offer personal reminicences about Professor Fuchs, giving insight into the history of Russian mathematics. The main topics addressed in this unique work are infinite-dimensional Lie algebras with applications (vertex operator algebras, conformal field theory, quantum integrable systems, etc.) and differential topology. The volume provides an excellent introduction to current research in the field.

Includes bibliographical references.

Índice: First steps of local symplectic algebra by V. I. Arnold.-- Whittaker functions on quantum groups and q-deformed Toda operators by P. Etingof .-- Integrable hierarchies and Wakimoto modules by B. Feigin and E. Frenkel .-- On generalized Kostka polynomials and the quantum Verlinde rule by B. Feigin and S. Loktev .-- Semi-infinite flags. I. Case of global curve P1̂ by M. Finkelberg and I. Mirkovic .-- Semi-infinite Flags. II. Local and global intersection cohomology of quasimaps' spaces. by B. Feigin, M. Finkelberg, A. Kuznetsov, and I. Mirkovic.-- Chiral de Rham complex. II by F. Malikov and V. Schechtman.-- ... Etc.

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