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Elliptic Quantum Groups - Representations and Related Geometry (Paperback, 1st ed. 2020)
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Elliptic Quantum Groups - Representations and Related Geometry (Paperback, 1st ed. 2020)
Series: SpringerBriefs in Mathematical Physics, 37
Expected to ship within 18 - 22 working days
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This is the first book on elliptic quantum groups, i.e., quantum
groups associated to elliptic solutions of the Yang-Baxter
equation. Based on research by the author and his collaborators,
the book presents a comprehensive survey on the subject including a
brief history of formulations and applications, a detailed
formulation of the elliptic quantum group in the Drinfeld
realization, explicit construction of both finite and
infinite-dimensional representations, and a construction of the
vertex operators as intertwining operators of these
representations. The vertex operators are important objects in
representation theory of quantum groups. In this book, they are
used to derive the elliptic q-KZ equations and their elliptic
hypergeometric integral solutions. In particular, the so-called
elliptic weight functions appear in such solutions. The author's
recent study showed that these elliptic weight functions are
identified with Okounkov's elliptic stable envelopes for certain
equivariant elliptic cohomology and play an important role to
construct geometric representations of elliptic quantum groups.
Okounkov's geometric approach to quantum integrable systems is a
rapidly growing topic in mathematical physics related to the Bethe
ansatz, the Alday-Gaiotto-Tachikawa correspondence between 4D SUSY
gauge theories and the CFT's, and the Nekrasov-Shatashvili
correspondences between quantum integrable systems and quantum
cohomology. To invite the reader to such topics is one of the aims
of this book.
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