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Number Theory by Henri Cohen Paperback | Indigo Chapters
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R Programming and Its Applications in Financial Mathematics by Ohsaki, Shuichi; Ruppert-Felsot, Jori; Yoshikawa, Daisuke - 1498766099 by CRC Press
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A Classical Introduction to Galois Theory ebook by Stephen C. Newman - Rakuten Kobo
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A Course in Mathematical Cryptography by Baumslag, Gilbert; Fine, Benjamin; Kreuzer, Martin by de Gruyter
Cryptography has become essential as bank transactions, credit card infor-mation, contracts, and sensitive medical information are sent through inse-cure channels. This book is concerned with the mathematical, especially algebraic, aspects of cryptography. It grew out of many courses presented by the authors over the past twenty years at various universities and covers a wide range of topics in mathematical cryptography. It is primarily geared towards graduate students and advanced undergraduate
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ΒΙΒΛΙΟ: The Irish Mathematical Olympiads Compendium (1988 – 2024)
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February 22
Solving Problems In Mathematical Analysis, Part Iii: Curves...
Buy Solving Problems in Mathematical Analysis, Part III: Curves and Surfaces, Conditional Extremes, Curvilinear Integrals, Complex Functions, Singularities and Fourier Series by Tomasz Radożycki and Read this Book on Kobo's Free Apps. Discover Kobo's Vast Collection of Ebooks and Audiobooks Today - Over 4 Million Titles!
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Quantum Computing
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Johannesburg South Africa
Johannesburg South
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Quantum Mechanics
Problems And Solutions In Quantum Computing And Quantum Information (4Th Edition)
| Author: Willi-Hans Steeb| Publisher: WSPC| Publication Date: February 13, 2018| Number of Pages: 554 pages| Language: English| Binding: Paperback| ISBN-10: 981323928X| ISBN-13: 9789813239289
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An Introduction to Diophantine Equations
"An Introduction to Diophantine Equations"
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Theory of Groups and Symmetries: Finite Groups, Lie Groups, and Lie Algebras (Hardcover)
The book presents the main approaches in study of algebraic structures of symmetries in models of theoretical and mathematical physics, namely groups and Lie algebras and their deformations. It covers the commonly encountered quantum groups (including Yangians). The second main goal of the book is to present a differential geometry of coset spaces that is actively used in investigations of models of quantum field theory, gravity and statistical physics. The third goal is to explain the main idea
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Laplace Transform
Physics Textbook
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Physics Books
Leipzig Germany
Quantum Field Theory III: Gauge Theory: A Bridge Between Mathematicians and Physicists [Book]
In this third volume of his modern introduction to quantum field theory, Eberhard Zeidler examines the mathematical and physical aspects of gauge theory as a principle tool for describing the four fundamental forces which act in the universe: gravitative, electromagnetic, weak interaction and strong interaction. Volume III concentrates on the classical aspects of gauge theory, describing the four fundamental forces by the curvature of appropriate fiber bundles. This must be supplemented by the crucial, but elusive quantization procedure. The book is arranged in four sections, devoted to realizing the universal principle force equals curvature: Part I: The Euclidean Manifold as a ParadigmPart II: Ariadne's Thread in Gauge TheoryPart III: Einstein's Theory of Special RelativityPart IV: Ariad