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Author: Massachusetts Institute of Technology. Research Laboratory of Electronics
Publisher:
ISBN:
Category : Electronics
Languages : en
Pages : 534
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Book Description
Author: Massachusetts Institute of Technology. Research Laboratory of Electronics
Publisher:
ISBN:
Category : Electronics
Languages : en
Pages : 534
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Book Description
Author:
Publisher:
ISBN:
Category : Science
Languages : en
Pages : 256
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Author:
Publisher:
ISBN:
Category : Science
Languages : en
Pages : 560
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Author: United States. Congress. House. Committee on Education and Labor
Publisher:
ISBN:
Category :
Languages : en
Pages : 230
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Book Description
Author: United States. Congress. House. Committee on Education and Labor
Publisher:
ISBN:
Category : Educational law and legislation
Languages : en
Pages : 1692
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Author: United States. Congress. House. Committee on Education and Labor, Ad Hoc Subcommittee on a National Research Data Processing and Information Retrieval Center
Publisher:
ISBN:
Category :
Languages : en
Pages : 254
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Author: United States. Congress. House. Committee on Education
Publisher:
ISBN:
Category :
Languages : en
Pages : 1652
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Book Description
Author: Louis J. Billera
Publisher: American Mathematical Soc.
ISBN: 9780821870709
Category : Mathematics
Languages : en
Pages : 212
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Book Description
Because of the inteplay among many fields of mathematics and science, algebraic combinatorics is an area in which a wide variety of ideas and methods come together. The papers in this volume reflect the most interesting aspects of this rich interaction and will be of interest to researchers in discrete mathematics and combinatorial systems.
Author: Richard P. Stanley
Publisher: Springer
ISBN: 3319771736
Category : Mathematics
Languages : en
Pages : 268
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Book Description
Written by one of the foremost experts in the field, Algebraic Combinatorics is a unique undergraduate textbook that will prepare the next generation of pure and applied mathematicians. The combination of the author’s extensive knowledge of combinatorics and classical and practical tools from algebra will inspire motivated students to delve deeply into the fascinating interplay between algebra and combinatorics. Readers will be able to apply their newfound understanding to mathematical, engineering, and business models. Prerequisites include a basic knowledge of linear algebra over a field, existence of finite fields, and rudiments of group theory. The topics in each chapter build on one another and include extensive problem sets as well as hints to selected exercises. Key topics include walks on graphs, cubes and the Radon transform, the Matrix-Tree Theorem, de Bruijn sequences, the Erdős–Moser conjecture, electrical networks, the Sperner property, shellability of simplicial complexes and face rings. There are also three appendices on purely enumerative aspects of combinatorics related to the chapter material: the RSK algorithm, plane partitions, and the enumeration of labeled trees. The new edition contains a bit more content than intended for a one-semester advanced undergraduate course in algebraic combinatorics, enumerative combinatorics, or graph theory. Instructors may pick and choose chapters/sections for course inclusion and students can immerse themselves in exploring additional gems once the course has ended. A chapter on combinatorial commutative algebra (Chapter 12) is the heart of added material in this new edition. The author gives substantial application without requisites needed for algebraic topology and homological algebra. A sprinkling of additional exercises and a new section (13.8) involving commutative algebra, have been added. From reviews of the first edition: “This gentle book provides the perfect stepping-stone up. The various chapters treat diverse topics ... . Stanley’s emphasis on ‘gems’ unites all this —he chooses his material to excite students and draw them into further study. ... Summing Up: Highly recommended. Upper-division undergraduates and above.” —D. V. Feldman, Choice, Vol. 51(8), April, 2014
Author: Megumi Harada
Publisher: American Mathematical Soc.
ISBN: 0821844865
Category : Mathematics
Languages : en
Pages : 424
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Book Description
Toric topology is the study of algebraic, differential, symplectic-geometric, combinatorial, and homotopy-theoretic aspects of a particular class of torus actions whose quotients are highly structured. The combinatorial properties of this quotient and the equivariant topology of the original manifold interact in a rich variety of ways, thus illuminating subtle aspects of both the combinatorics and the equivariant topology. Many of the motivations and guiding principles of the fieldare provided by (though not limited to) the theory of toric varieties in algebraic geometry as well as that of symplectic toric manifolds in symplectic geometry.This volume is the proceedings of the International Conference on Toric Topology held in Osaka in May-June 2006. It contains about 25 research and survey articles written by conference speakers, covering many different aspects of, and approaches to, torus actions, such as those mentioned above. Some of the manuscripts are survey articles, intended to give a broad overview of an aspect of the subject; all manuscripts consciously aim to be accessible to a broad reading audience of students andresearchers interested in the interaction of the subjects involved. We hope that this volume serves as an enticing invitation to this emerging field.
