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This book provides a comprehensive knowledge of linear algebra for graduate and undergraduate courses. As a self-contained text, it aims at covering all important areas of the subject, including algebraic structures, matrices and systems of linear equations, vector spaces, linear transformations, dual and inner product spaces, canonical, bilinear, quadratic, sesquilinear, Hermitian forms of operators and tensor products of vector spaces with their algebras. The last three chapters focus on empowering readers to pursue interdisciplinary applications of linear algebra in numerical methods, analytical geometry and in solving linear system of differential equations. A rich collection of examples and exercises are present at the end of each section to enhance the conceptual understanding of readers. Basic knowledge of various notions, such as sets, relations, mappings, etc., has been pre-assumed.
John Vince explains a comprehensive range of mathematical techniques and problem-solving strategies associated with computer games, computer animation, special effects, virtual reality, CAD and other areas of computer graphics in this completely revised and expanded sixth edition.
The period since the First World War has been a century distinguished by the loss of any unitary foundation for truth, ethics, and the legitimate authority of law. With the emergence of radical pluralism, law has become the site of extraordinary creativity and, on occasion, a source of rights for those historically excluded from its protection. A Cultural History of Law in the Modern Age tells stories of human struggles in the face of state authority – including Aboriginal land claims, popular resistance to corporate power, and the inter-generational ramifications of genocidal state violence. The essays address how, and with what effects, different expressive modes (ceremonial dance, live street theater, the acoustics of radio, the affective range of film, to name a few) help to construct, memorialize, and disseminate political and legal meaning.
This self-contained and comprehensive textbook of algebraic number theory is useful for advanced undergraduate and graduate students of mathematics. The book discusses proofs of almost all basic significant theorems of algebraic number theory including Dedekind’s theorem on splitting of primes, Dirichlet’s unit theorem, Minkowski’s convex body theorem, Dedekind’s discriminant theorem, Hermite’s theorem on discriminant, Dirichlet’s class number formula, and Dirichlet’s theorem on primes in arithmetic progressions. A few research problems arising out of these results are mentioned together with the progress made in the direction of each problem.
A fictional account of one year in the life of Empress Elisabeth of Austria. On Christmas Eve 1877, Elisabeth, once idolized for her beauty, turns 40 and is officially deemed an old woman; she starts trying to maintain her public image.
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A reclusive programmer, his sister and her new boyfriend are held hostage by a rapidly evolving computer virus.
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After witnessing a bizarre, traumatic incident involving a patient, Dr. Rose Cotter starts experiencing frightening occurrences that she can’t explain. Rose must confront her troubling past in order to survive and escape her horrifying new reality.
After a long lonely period of involuntary celibacy, Marty Sachs decides that he has had enough of New York and wants to pack up and run the family business in Maine. Yet before he leaves, he meets two available, attractive women, both named Nina. Nina Cohen shares many of the same eccentric interests as Marty, but she has grow gun-shy from one too many bad relationships. Blonde bombshell Nina Harris literally knocks Marty off his feet in an ill-fated attempt at snagging a cab.
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