Beauregard Sol Man Linear Algebra
Author | : Raymond A. Beauregard |
Publisher | : Houghton Mifflin Harcourt (HMH) |
Total Pages | : 86 |
Release | : 1973-01-01 |
Genre | : Algebras, Linear |
ISBN | : 9780395140185 |
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Author | : Raymond A. Beauregard |
Publisher | : Houghton Mifflin Harcourt (HMH) |
Total Pages | : 86 |
Release | : 1973-01-01 |
Genre | : Algebras, Linear |
ISBN | : 9780395140185 |
Author | : |
Publisher | : |
Total Pages | : 253 |
Release | : 1987 |
Genre | : Algebras, Linear |
ISBN | : 9780201154580 |
Author | : John B. Fraleigh |
Publisher | : Addison Wesley |
Total Pages | : 0 |
Release | : 1995 |
Genre | : Algebras, Linear |
ISBN | : 9780201526776 |
Contains the complete solutions, including proofs, for every third problem in each exercise set.
Author | : Williams, Angela Aprn Edd(c) |
Publisher | : |
Total Pages | : 0 |
Release | : 2007-08-24 |
Genre | : |
ISBN | : 9780763755881 |
Author | : John B. Fraleigh |
Publisher | : Addison-Wesley Longman |
Total Pages | : 7 |
Release | : 1990-01-01 |
Genre | : |
ISBN | : 9780201129939 |
Author | : Williams |
Publisher | : Jones & Bartlett Publishers |
Total Pages | : |
Release | : 2007-10-14 |
Genre | : Mathematics |
ISBN | : 9780763755898 |
Author | : Raymond A. Beauregard |
Publisher | : |
Total Pages | : 440 |
Release | : 1973 |
Genre | : Mathematics |
ISBN | : |
Author | : Richard P. Stanley |
Publisher | : Springer Science & Business Media |
Total Pages | : 226 |
Release | : 2013-06-17 |
Genre | : Mathematics |
ISBN | : 1461469988 |
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 knowledge to mathematical, engineering, and business models. The text is primarily intended for use in a one-semester advanced undergraduate course in algebraic combinatorics, enumerative combinatorics, or graph theory. Prerequisites include a basic knowledge of linear algebra over a field, existence of finite fields, and 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, and the Sperner property. 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. Richard Stanley is currently professor of Applied Mathematics at the Massachusetts Institute of Technology. Stanley has received several awards including the George Polya Prize in applied combinatorics, the Guggenheim Fellowship, and the Leroy P. Steele Prize for mathematical exposition. Also by the author: Combinatorics and Commutative Algebra, Second Edition, © Birkhauser.
Author | : Shou-te Chang |
Publisher | : World Scientific Publishing Company |
Total Pages | : 389 |
Release | : 2016-07-13 |
Genre | : Mathematics |
ISBN | : 9813143134 |
A First Course in Linear Algebra is written by two experts from algebra who have more than 20 years of experience in algebra, linear algebra and number theory. It prepares students with no background in Linear Algebra. Students, after mastering the materials in this textbook, can already understand any Linear Algebra used in more advanced books and research papers in Mathematics or in other scientific disciplines.This book provides a solid foundation for the theory dealing with finite dimensional vector spaces. It explains in details the relation between linear transformations and matrices. One may thus use different viewpoints to manipulate a matrix instead of a one-sided approach. Although most of the examples are for real and complex matrices, a vector space over a general field is briefly discussed. Several optional sections are devoted to applications to demonstrate the power of Linear Algebra.