Download Sphere Packings Lattices and Groups (Grundlehren der mathematischen Wissenschaften)

[Get.6Rl0] Sphere Packings Lattices and Groups (Grundlehren der mathematischen Wissenschaften)

[Get.6Rl0] Sphere Packings Lattices and Groups (Grundlehren der mathematischen Wissenschaften)

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The third edition of this definitive and popular book continues to pursue the question: what is the most efficient way to pack a large number of equal spheres in n-dimensional Euclidean space The authors also examine such related issues as the kissing number problem, the covering problem, the quantizing problem, and the classification of lattices and quadratic forms. There is also a description of the applications of these questions to other areas of mathematics and science such as number theory, coding theory, group theory, analogue-to-digital conversion and data compression, n-dimensional crystallography, dual theory and superstring theory in physics. New and of special interest is a report on some recent developments in the field, and an updated and enlarged supplementary bibliography with over 800 items. John Horton Conway - Wikipedia John Horton Conway FRS (/ k n w e /; born 26 December 1937) is an English mathematician active in the theory of finite groups knot theory number theory [ihtiklibru] _ [ihtiklibru] _ : 14292 : 573 GB; ; d:\_ihtiklibru\201203 Lattice (group) - Wikipedia Symmetry considerations and examples A lattice is the symmetry group of discrete translational symmetry in n directions A pattern with this lattice of translational Various Number Theorists' Home Pages/Departmental listings Various Number Theorists' Home Pages/Departmental listings Complete listing [ A B C D E F G H I J K L M] [ N O P Q R S T U V
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