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Advanced Modern Algebra 22 April 2012 Joseph J. Rotman - Advanced Modern Algebra2002-05-05 | ISBN: 0130878685 | PDF | 1040 pages | 5.64 MB Elements of Modern Algebra 27 October 2010 Elements of Modern AlgebraEnglish | Publisher: Thomson Brooks (17 Oct 2008) | ISBN-10: 0495561363 | 456 pages | PDF | 17.59 MB The authors gradually introduce and develop concepts to help make the material more accessible. This text is intended for the introductory course in algebraic structures and covers groups before rings. Modern Algebra: An Introduction, Sixth Edition 6 May 2010 Modern Algebra: An Introduction, Sixth EditionWiley | English | 2008 | ISBN: 0470384433 | 336 Pages | PDF | 12 MB Engineers and computer scientists who need a basic understanding of algebra will benefit from this accessible book. The sixth edition includes many carefully worked examples and proofs to guide them through abstract algebra successfully. It introduces the most important kinds of algebraic structures, and helps them improve their ability to understand and work with abstract ideas. New and revised exercise sets are integrated throughout the first four chapters. A more in-depth discussion is also included on Galois Theory. The first six chapters provide engineers and computer scientists with the core of the subject and then the book explores the concepts in more detail. Selected Works of Ellis Kolchin with Commentary 28 July 2010 Selected Works of Ellis Kolchin with CommentaryAmerican Mathematical Society 1999 | 639 | ISBN: 0821805428 | PDF | 10
The work of Joseph Fels Ritt and Ellis Kolchin in differential algebra paved the way for exciting new applications in constructive symbolic computation, differential Galois theory, the model theory of fields, and Diophantine geometry. This volume assembles Kolchin's mathematical papers, contributing solidly to the archive on construction of modern differential algebra. This collection of Kolchin's clear and comprehensive papers--in themselves constituting a history of the subject--is an invaluable aid to the student of differential algebra. In 1910, Ritt created a theory of algebraic differential equations modeled not on the existing transcendental methods of Lie, but rather on the new algebra being developed by E. Noether and B. van der Waerden. Building on Ritt's foundation, and deeply influenced by Weil and Chevalley, Kolchin opened up Ritt theory to modern algebraic geometry. In so doing, he led differential geometry in a new direction. By creating differential algebraic geometry and the theory of differential algebraic groups, Kolchin provided the foundation for a ``new geometry'' that has led to both a striking and an original approach to arithmetic algebraic geometry. Intriguing possibilities were introduced for a new language for nonlinear differential equations theory. The volume includes commentary by A. Borel, M. Singer, and B. Poizat. Also Buium and Cassidy trace the development of Kolchin's ideas, from his important early work on the differential Galois theory to his later groundbreaking results on the theory of differential algebraic geometry and differential algebraic groups. Commentaries are self-contained with numerous examples of various aspects of differential algebra and its applications. Central topics of Kolchin's work are discussed, presenting the history of differential algebra and exploring how his work grew from and transformed the work of Ritt. New directions of differential algebra are illustrated, outlining important current advances. Prerequisite to understanding the text is a background at the beginning graduate level in algebra, specifically commutative algebra, the theory of field extensions, and Galois theory. ...Linear Algebra and Geometry 27 July 2010 Linear Algebra and GeometryPublisher: CRC Press | 1997 | PDF | 309 pages | ISBN: 9056990497 | 5.3Mb This advanced textbook on linear algebra and geometry covers a wide range of classical and modern topics. Differing from most existing textbooks in approach, the work illustrates the various applications and connections of linear algebra with functional analysis, quantum mechanics, and algebraic and differential geometry. Methods Of Homological Algebra 7 April 2010 Methods of Homological AlgebraPublisher: Springer-Verlag Telos | pages: 372 | 1996 | ISBN: 3540547460 | PDF | 13 mb Provides the modern approach to homological algebra, based on the systematic use of language and ideas of derived categories and derived functors. Presents basic concepts and results of homotopical algebra and describes relations with standard cohomology theory. Advanced Modern Algebra, 2nd Edition 15 January 2014 Advanced Modern Algebra, 2nd EditionEnglish | 1008 pages | ISBN-10: 0821847414 | DJVU | 13.96 MB Basic Algebra: Along with a Companion Volume Advanced Algebra 9 April 2010 Basic Algebra: Along with a Companion Volume 'Advanced Algebra'Publisher: Birkhäuser Boston | ISBN: 0817632484 | edition 2006 | PDF | 717 pages | 10 mb Basic Algebra and Advanced Algebra systematically develop concepts and tools in algebra that are vital to every mathematician, whether pure or applied, aspiring or established. Together, the two books give the reader a global view of algebra and its role in mathematics as a whole. Algebra: A Complete Course 9 September 2012 Algebra: A Complete CourseEnglish | AVI / AVC, ~450 kb/s | 720x480 | MP3, 32 kb/s (2 ch) | + PDF Guides | 2.13 GB Genre: elearningThe reason that we named our program "Algebra: A Complete Course," is that we believe the best way to learn Algebra is to start at the beginning and end at the end! In this program you will find a complete study of the essential material covered in a traditional Algebra 1 and Algebra 2 course. Elements of Modern Algebra, 8th edition 24 July 2014 Linda Gilbert, "Elements of Modern Algebra, 8th edition"English | ISBN: 1285463234 | 2014 | 499 pages | PDF | 28 MB Elements Of Modern Algebra, Eighth Edition, with its user-friendly format, provides you with the tools you need to succeed in abstract algebra and develop mathematical maturity as a bridge to higher-level mathematics courses. Strategy boxes give you guidance and explanations about techniques and enable you to become more proficient at constructing proofs. A summary of key words and phrases at the end of each chapter help you master the material. A reference section, symbolic marginal notes, an appendix, and numerous examples help you develop your problem-solving skills. |