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, decoding, sphere packing, codes from multi-dimensional varieties, and applications of algebraic geometry codes. The book is the natural;
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of protecting digital data while it is transmitted, as well as while the data is being stored. Both basic and advanced error-correcting codes are;
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This book offers a structured algebraic and geometric approach to the classification and construction of quantum codes for topological;
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algebraic geometry made accessible using the Fourier transform. Starting with codes defined on a line, a background framework is established upon;
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Ever since the seminal work of Goppa on algebraic-geometry codes, rational points on algebraic curves over finite fields have been an;
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applications like algebraic-geometry codes and elliptic-curve cryptosystems as well as material not treated by other books, including function-field;
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Advances in Algebraic Geometry Codes presents the most successful applications of algebraic geometry to the field of error-correcting codes;
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is intended as a principal text for first courses in coding and algebraic coding theory, and is aimed at advanced undergraduates and recent graduates;
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-Solomon codes, convolutional codes, finite geometry codes, and product codes, providing a one-stop resource for both classical and modern coding;
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detect accidental alterations of data during coding and decoding. Castagnoli's results on the algorithmic selection of CRC provide codes which;
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Written by leading experts, this self-contained text provides systematic coverage of LDPC codes and their construction techniques, unifying;
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mathematical techniques, from commutative algebra, to semi-definite programming, to algebraic geometry. Most topics covered in the Concise;
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, including algebraic geometry codes, and provide an introduction to elliptic curves. Each chapter in the remainder of the book deals with a selected;
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; and algorithmic applications of algebraic geometry.;
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of applications including e-mail, telephone, and remote sensing (for example, photographs of Mars).An expert in algebra and algebraic geometry, Tzuong;
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differential equations'. The main application of this theory concerns the construction and study of quotients of algebraic curves by correspondences;
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Algebraic Geometry is a fascinating branch of Mathematics that combines methods from both Algebra and Geometry. It transcends the limited;
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Based on the encoding process, arithmetic codes can be viewed as tree codes and current proposals for decoding arithmetic codes with;
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Algebraic geometry plays an important role in several branches of science and technology. This is the last of three volumes by Kenji Ueno;
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students in Mathematics, Computer Science, and Electrical Engineering a comprehensive reference guide to the construction of optimal network codes;
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perform well in fading conditions without any expansion in bandwidth use, and algebraic-geometric codes which are an extension of Reed-Solomon;
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This text presents an algebraic approach to the construction of several important families of quantum codes derived from classical codes by;
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Codes on Euclidean spheres are often referred to as spherical codes. They are of interest from mathematical, physical and engineering;
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Containing data on number theory, encryption schemes, and cyclic codes, this highly successful textbook, proven by the authors in a popular;
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between algebraic, differential and symplectic geometry settings is also covered. Unstable objects in moduli problems -- a result of the;
Vergelijkbare producten zoals Geometric Invariant Theory, Holomorphic Vector Bundles and the Harder-Narasimhan Filtration
This text presents an algebraic approach to the construction of several important families of quantum codes derived from classical codes by;
Vergelijkbare producten zoals Quantum Error Correction: Symmetric, Asymmetric, Synchronizable, and Convolutional Codes
posses an interesting algebraic structure and a lot of good properties. The idea of equivalence of codes gives a precise definition on when two;
Vergelijkbare producten zoals The weight distribution of inequivalent Goppa codes
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