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A Primer of Algebraic D-Modules

The theory of D-modules is a rich area of study combining ideas from algebra and differential equations, and it has significant;

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A Primer of Algebraic D-Modules

The theory of D-modules is a rich area of study combining ideas from algebra and differential equations, and it has significant;

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Fundamentals of Algebraic Microlocal Analysis

. Sato and his colleagues. Features a complete review of hyperfunction-microfunction theory and the theory of D-modules. Strikes the perfect;

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Fundamentals of Algebraic Microlocal Analysis

. Sato and his colleagues. Features a complete review of hyperfunction-microfunction theory and the theory of D-modules. Strikes the perfect;

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Regular & Irregular Holonomic D Modules

specifically to holonomic D-modules, provides a unified treatment of both regular and irregular D-modules. The authors begin by recalling the main;

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Representation Theory and Algebraic Geometry

development of various branches of mathematics through the use of D-modules, the affine Grassmannian, symplectic algebraic geometry, and other topics;

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A Study in Derived Algebraic Geometry

Derived algebraic geometry is a far-reaching generalization of algebraic geometry. It has found numerous applications in other parts;

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De Rham Cohomology of Differential Modules on Algebraic Varieties

can go wrong...This is a nicely-written book [that] studies algebraic differential modules in several variables. --Mathematical Reviews;

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De Rham Cohomology of Differential Modules on Algebraic Varieties

can go wrong...This is a nicely-written book [that] studies algebraic differential modules in several variables. --Mathematical Reviews;

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A Primer of Algebraic Geometry

representation theory. Covers affine algebraic sets and the nullstellensatz, polynomial and rational functions, projective algebraic sets. Groebner basis;

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A Primer of Algebraic Geometry

representation theory. Covers affine algebraic sets and the nullstellensatz, polynomial and rational functions, projective algebraic sets. Groebner basis;

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P-Adic Analysis

differential equations. The conference was characterized by the discussion of numerous algebraic geometries. Rigid cohomology, D-modules and the action;

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Unstable Modules over the Steenrod Algebra and Sullivan's Fixed Point Set Conjecture

Adams and Wilkerson, and topics in algebraic group representation theory. This course-tested book is intended to be of use as a reference for;

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Twenty-Four Hours of Local Cohomology

, connections to sheaf cohomology and to de Rham cohomology, Grobner bases in the commutative setting as well as for $D$-modules, the Frobenius morphism;

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D-Modules and Spherical Representations. (MN-39)

The theory of D-modules deals with the algebraic aspects of differential equations. These are particularly interesting on homogeneous;

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Mixed Twistor D-Modules

gluing of admissible variations of mixed twistor structures. In a sense, mixed twistor D-modules can be regarded as a twistor version of M;

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Algebraic Topology

This book is written as a textbook on algebraic topology. Prerequisites are standard point set topology (as recalled in the first chapter;

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Algebraic Analysis And Around

subjects discussed here contain D-modules, micro-local analysis, representation theory, integrable systems, to which Kashiwara's contribution and;

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Contributions in Algebra and Algebraic Geometry

and its applications to algebraic geometry, Lie groups, algebraic combinatorics, and representation theory are covered. The articles are;

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Harmony Of Grobner Bases And The Modern Industrial Society - The Second Crest-sbm International Conference

of Groebner Bases and the Modern Industrial Society . Topics include computational commutative algebra, algebraic statistics, algorithms of D-modules;

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Resolution of Singularities

, number theory, the theory of $mathcal{D}$-modules, topology, and mathematical physics. This book is a rigorous, but instructional, look at;

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Algebra

algebraic number theory, and the rudiments of algebraic geometry. In addition, there are some more specialized topics not usually covered in such a;

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Skew PBW Extensions

from a matrix point of view. To make this theory constructive, the theory of Groebner bases of left (right) ideals and modules for bijective;

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Endotrivial Modules

accessible reference collecting half a century of research on endotrivial modules, this book will be of interest to researchers in algebra.;

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Noncommutative Algebra and Geometry

algebraic groups and representations, algebraic number theory, rings, and modules, are a timely distillation of recent work in the field. Featuring;

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Differential Function Spectra, the Differential Becker-Gottlieb Transfer, and Applications to Differential Algebraic $K$-Theory

of modules over such a ring to the differential algebraic K-theory. We also treat some of the foundational aspects ofdifferential cohomology;

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Non-Commutative Localization in Algebra and Topology

Noncommutative localization is a powerful algebraic technique for constructing new rings by inverting elements, matrices and more generally;

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