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Introduces developments in the study of algebras defined by quadratic relations. This book presents an exposition of the theory of quadratic and Koszu...Lees meer
Offers an introduction to the perturbative path integral for gauge theories (in particular, topological field theories) in Batalin-Vilkovisky formalis...Lees meer
Gives an exposition of the relations among the following three topics: monoidal tensor categories (such as a category of representations of a quantum ...Lees meer
Based on courses given by the author at MIT and at Rome University in spring 1997, this book presents an introduction to algebraic aspects of conforma...Lees meer
Covers developments in the theory of Teichmuller spaces and offers references to the literature on Teichmuller spaces and quasiconformal mappings. Thi...Lees meer
It has been realized that Hilbert schemes originally studied in algebraic geometry are closely related to several branches of mathematics, such as sin...Lees meer
Focuses on equations from toric varieties and Grassmannians. Not only is much known about these, but such equations are common in applications. There ...Lees meer
Based on lectures presented at Pennsylvania State University in February 1987, this work begins with the notions of manifold and smooth structures and...Lees meer
Cauchy-Riemann (CR) geometry is the study of manifolds equipped with a system of CR-type equations. CR geometry has become an important topic in diffe...Lees meer
Addresses algebraic invariants that occur in the confluence of several important areas of mathematics, including number theory, algebra, and arithmeti...Lees meer
Arithmetic non commutative geometry uses ideas and tools from non commutative geometry to reinterpret results and constructions from number theory and...Lees meer
Offers introductions to the advances in 3 significant areas of development in commutative algebra and its applications. This book is based on courses ...Lees meer
Introduces the representation theory of quantum groups using quantum groups of type $A_{r-1}^{(1)}$ as a main example. This book also explains the pro...Lees meer
Fifty years after it was first published, Armand Borel's Introduction aux groupes arithmetiques continues to be very important for the theory of arith...Lees meer
Surveys the theory of pseudorandomness, starting with the general paradigm, and discussing various incarnations while emphasizing the case of general-...Lees meer
The Arthur-Selberg trace formula is an equality between two kinds of traces: the geometric terms given by the conjugacy classes of a group and the spe...Lees meer
Moduli problems in algebraic geometry date back to Riemann's famous count of the $3g-3$ parameters needed to determine a curve of genus $g$. This book...Lees meer
Explores the discrete Laplace operator on finite and infinite graphs. The eigenvalues of the discrete Laplace operator have long been used in graph th...Lees meer
The generalized Ricci flow is a geometric evolution equation which has recently emerged from investigations into mathematical physics, Hitchin's gener...Lees meer
Explores genericity of approximation in various categories and presents many applications, including spectral multiplicity and properties of the maxim...Lees meer
Developments in topology and analysis have led to the creation of various lines of investigation in differential geometry. This title presents the bac...Lees meer
Explains some recent applications of the theory of polynomials and algebraic geometry to combinatorics and other areas of mathematics. One of the firs...Lees meer
Deals with the differential Galois theory of linear homogeneous differential equations, whose differential Galois groups are algebraic matrix groups. ...Lees meer
Robert Steinberg's Lectures on Chevalley Groups were delivered and written during the author's sabbatical visit to Yale University in the 1967-1968 ac...Lees meer