2010, ISBN: 3642079210

Dies gilt insbesondere wenn eine ISBN durch den Verlag doppelt vergeben wurde. Im Einzelfall bzw. "It is worth saying at the outset that Perfect lattices in Euclidean spaces is a state-of… Altro …

Dies gilt insbesondere wenn eine ISBN durch den Verlag doppelt vergeben wurde. Im Einzelfall bzw. "It is worth saying at the outset that Perfect lattices in Euclidean spaces is a state-of-the-art research monograph (with exercises) by one of the leading experts in this rapidly developing field. . Perfect Lattices in Euclidean SpacesEinbandPaperback / SoftbackAutor(en)Martinet, JacquesVerlagSpringer, BerlinAusgabe2010Formatangaben526 pages; XXI, 526 p.; 28 x 156 x 234 mmSpracheengISBN3642079210ISBN-13 / EAN9783642079214Reihe / SerieGrundlehren der mathematischen Wissenschaften 327Schlagwortesphere packings, Symbol, coding theory, eutactic lattices, number theory, perfect lattices, Euclidean lattices, combinatoricsPreisEUR 160,49 (inkl. MwSt.)NEUWARE - Tagesaktueller, sicherer und weltweiter Versand. Rechnung legen wir bei.Lattices are discrete subgroups of maximal rank in a Euclidean space. To each such geometrical object, we can attach a canonical sphere packing which, assuming some regularity, has a density. The question of estimating the highest possible density of a sphere packing in a given dimension is a fascinating and difficult problem: the answer is known only up to dimension 3.This book thus discusses a beautiful and central problem in mathematics, which involves geometry, number theory, coding theory and group theory, centering on the study of extreme lattices, i.e. those on which the density attains a local maximum, and on the so-called perfection property.Written by a leader in the field, it is closely related to, though disjoint in content from, the classic book by J.H. Conway and N.J.A. Sloane, Sphere Packings, Lattices and Groups, published in the same series as vol. 290.Every chapter except the first and the last contains numerous exercises. For simplicity those chapters involving heavy computational methods contain only few exercises. It includes appendices on Semi-Simple Algebras and Quaternions and Strongly Perfect Lattices.From the reviews: "It is worth saying at the outset that Perfect lattices in Euclidean spaces is a state-of-the-art research monograph (with exercises) by one of the leading experts in this rapidly developing field ... . Martinet's book appears in the same Springer series as Conway and Sloane's epochal Sphere packings, lattices and groups and it will be similarly appreciated by researchers in this area as a carefully written, historically aware and authoritative companion volume focusing on local methods in lattice theory." (Nick Lord, The Mathematical Gazette, Vol. 88 (512), 2004)Hinweis: Auflage und/oder Erscheinungsjahr können im Buchkatalog von eBay unter Umständen von unseren Angeboten abweichen. Dies gilt insbesondere wenn eine ISBN durch den Verlag doppelt vergeben wurde. Im Einzelfall bzw. bei Bedarf bitte VOR Bestellung erfragen.Angaben zur Versandzeit stammen aus Standardeinstellung von ebay; Wir verschicken tagesaktuell; Sendungen unter 1 kg werden als Waren-/Büchersendung (Laufzeiten sind leider sehr unterschiedlich zwischen 2 und 14 Werktagen) verschickt, ab 1 Kg erfolgt der Versand über DPD.Falls Sie eine Bestellung dringend bzw. zu einem bestimmten Zeitpunkt benötigen, wählen Sie bitte immer die Versandart PAKETVERSAND (DPD Classic), ansonsten können wir die Lieferzeiten nicht garantieren.Artikel eingestellt mit dem w+h GmbH eBay-ServiceDaten- und Bilderhosting mit freundlicher Unterstützung von Buchfreund. (2022-04-22), Festpreisangebot, [LT: FixedPrice], EAN: 9783642079214, Publikationsname: Perfect Lattices in Euclidean Spaces 1220, Sprache: Englisch, Format: 526 pages; XXI, 526 p.; 28 x 156 x 234 mm, Produktart: Paperback / Softback, Anzahl der Seiten: 526 pages, Gewicht: 826g, Fach: Mathematik, 2010<

2010, ISBN: 9783642079214

[ED: Softcover], [PU: Springer / Springer Berlin Heidelberg / Springer, Berlin], Lattices are discrete subgroups of maximal rank in a Euclidean space. To each such geometrical object, we … Altro …

[ED: Softcover], [PU: Springer / Springer Berlin Heidelberg / Springer, Berlin], Lattices are discrete subgroups of maximal rank in a Euclidean space. To each such geometrical object, we can attach a canonical sphere packing which, assuming some regularity, has a density. The question of estimating the highest possible density of a sphere packing in a given dimension is a fascinating and difficult problem: the answer is known only up to dimension 3. This book thus discusses a beautiful and central problem in mathematics, which involves geometry, number theory, coding theory and group theory, centering on the study of extreme lattices, i.e. those on which the density attains a local maximum, and on the so-called perfection property. Written by a leader in the field, it is closely related to, though disjoint in content from, the classic book by J.H. Conway and N.J.A. Sloane, Sphere Packings, Lattices and Groups, published in the same series as vol. 290. Every chapter except the first and the last contains numerous exercises. For simplicity those chapters involving heavy computational methods contain only few exercises. It includes appendices on Semi-Simple Algebras and Quaternions and Strongly Perfect Lattices. 2010. xxi, 526 S. XXI, 526 p. 235 mm Versandfertig in 6-10 Tagen, DE, [SC: 0.00], Neuware, gewerbliches Angebot, Offene Rechnung (Vorkasse vorbehalten)<

2010, ISBN: 3642079210

[EAN: 9783642079214], Neubuch, [SC: 0.0], [PU: Springer Berlin Heidelberg], EUCLIDEANLATTICES; SYMBOL; CODINGTHEORY; EUTACTICLATTICES; NUMBERTHEORY; PERFECTLATTICES; SPHEREPACKINGS; COMBI… Altro …

[EAN: 9783642079214], Neubuch, [SC: 0.0], [PU: Springer Berlin Heidelberg], EUCLIDEANLATTICES; SYMBOL; CODINGTHEORY; EUTACTICLATTICES; NUMBERTHEORY; PERFECTLATTICES; SPHEREPACKINGS; COMBINATORICS, Druck auf Anfrage Neuware -Lattices are discrete subgroups of maximal rank in a Euclidean space. To each such geometrical object, we can attach a canonical sphere packing which, assuming some regularity, has a density. The question of estimating the highest possible density of a sphere packing in a given dimension is a fascinating and difficult problem: the answer is known only up to dimension 3.This book thus discusses a beautiful and central problem in mathematics, which involves geometry, number theory, coding theory and group theory, centering on the study of extreme lattices, i.e. those on which the density attains a local maximum, and on the so-called perfection property.Written by a leader in the field, it is closely related to, though disjoint in content from, the classic book by J.H. Conway and N.J.A. Sloane, Sphere Packings, Lattices and Groups, published in the same series as vol. 290.Every chapter except the first and the last contains numerous exercises. For simplicity those chapters involving heavy computational methods contain only few exercises. It includes appendices on Semi-Simple Algebras and Quaternions and Strongly Perfect Lattices. 552 pp. Englisch, Books<

ISBN: 9783642079214

Lattices are discrete subgroups of maximal rank in a Euclidean space. To each such geometrical object, we can attach a canonical sphere packing which, assuming some regularity, has a dens… Altro …

Lattices are discrete subgroups of maximal rank in a Euclidean space. To each such geometrical object, we can attach a canonical sphere packing which, assuming some regularity, has a density. The question of estimating the highest possible density of a sphere packing in a given dimension is a fascinating and difficult problem: the answer is known only up to dimension 3.This book thus discusses a beautiful and central problem in mathematics, which involves geometry, number theory, coding theory and group theory, centering on the study of extreme lattices, i.e. those on which the density attains a local maximum, and on the so-called perfection property.Written by a leader in the field, it is closely related to, though disjoint in content from, the classic book by J.H. Conway and N.J.A. Sloane, Sphere Packings, Lattices and Groups, published in the same series as vol. 290.Every chapter except the first and the last contains numerous exercises. For simplicity those chapters involving heavy computational methods contain only few exercises. It includes appendices on Semi-Simple Algebras and Quaternions and Strongly Perfect Lattices. Books > Science & Nature > Math & Physics > Mathematics List_Books, [PU: Springer, Berlin/Heidelberg/New York, NY]<

ISBN: 9783642079214

paperback, [PU: Springer, Berlin/Heidelberg/New York, NY]