daniel kriz (16 Ergebnisse)

Zustand: New.

PAP. Zustand: New. New Book. Shipped from UK. Established seller since 2000.

PAP. Zustand: New. New Book. Shipped from UK. Established seller since 2000.

Soft cover. Zustand: New. Format: Landkarte Maßstab 1:500.000, gefaltet 20 x 12,3 cm. Im Rahmen des interdisziplinären NFN-Forschungsprojekts CHWH (Cultural History of the Western Himalaya from the 8th Century CE), an dem sich verschiedene Institute der Universität Wien und der ÖAW beteiligt haben , wurde am Institut für Geographie und Regionalforschung der Universität Wien diese topographische Übersichtskarte des indischen Bundesstaates Himachal Pradesh im Maßstab 1 : 500.000 angefertigt. Im selben Stil wurde auch die nördlich an Himachal Pradesh grenzende Region Ladakh kartographiert. Beide Karten haben u. a. die Aufgabe, Fachwissenschaftler bei ihrer Tätigkeit vor Ort und im Rahmen von Forschungen in diesen Gebieten zu unterstützen. Dabei zählen diese Kartenpublikationen gegenwärtig zu den wenigen Produkten am Markt, die diesen sehr geschichtsträchtigen und kulturhistorisch wichtigen, aber gleichzeitig politisch sensiblen Teil der Erde kartographisch sehr ausgewogen abbilden. Die Nutzung ist daher allen Interessierten und Reisenden ans Herz gelegt. Neben sämtlichen für die Orientierung wichtigen Karteninhalten wie Ortschaften, Straßen-, Gewässer- und Gradnetz, administrativen Grenzen und Höheninformationen unterschiedlicher Art werden auch ausgewählte kulturhistorisch relevante Monumente wie Paläste, Tempel, Klöster und Moscheen dargestellt.

Zustand: New.

Zustand: New.

Zustand: New. 2021. Paperback. . . . . . Books ship from the US and Ireland.

hardcover. Zustand: Sehr gut. 258 Seiten; 9780691216478.2 Gewicht in Gramm: 1.

Paperback. Zustand: Brand New. 240 pages. 9.00x6.00x0.75 inches. In Stock.

Zustand: New. &Uumlber den AutorDaniel J. Kriz.

Zustand: Sehr gut. Zustand: Sehr gut | Seiten: 276 | Sprache: Englisch | Produktart: Bücher | "A groundbreaking contribution to number theory that unifies classical and modern results This book develops a new theory of p -adic modular forms on modular curves, extending Katz's classical theory to the supersingular locus. The main novelty is to move to infinite level and extend coefficients to period sheaves coming from relative p -adic Hodge theory. This makes it possible to trivialize the Hodge bundle on the infinite-level modular curve by a "canonical differential" that restricts to the Katz canonical differential on the ordinary Igusa tower. Daniel Kriz defines generalized p -adic modular forms as sections of relative period sheaves transforming under the Galois group of the modular curve by weight characters. He introduces the fundamental de Rham period, measuring the position of the Hodge filtration in relative de Rham cohomology. This period can be viewed as a counterpart to Scholze's Hodge-Tate period, and the two periods satisfy a Legendre-type relation. Using these periods, Kriz constructs splittings of the Hodge filtration on the infinite-level modular curve, defining p -adic Maass-Shimura operators that act on generalized p -adic modular forms as weight-raising operators. Through analysis of the p -adic properties of these Maass-Shimura operators, he constructs new p -adic L -functions interpolating central critical Rankin-Selberg L -values, giving analogues of the p -adic L -functions of Katz, Bertolini-Darmon-Prasanna, and Liu-Zhang-Zhang for imaginary quadratic fields in which p is inert or ramified. These p -adic L -functions yield new p -adic Waldspurger formulas at special values." --.

Taschenbuch. Zustand: Neu. Neuware - 'A groundbreaking contribution to number theory that unifies classical and modern results This book develops a new theory of p -adic modular forms on modular curves, extending Katz's classical theory to the supersingular locus. The main novelty is to move to infinite level and extend coefficients to period sheaves coming from relative p -adic Hodge theory. This makes it possible to trivialize the Hodge bundle on the infinite-level modular curve by a 'canonical differential' that restricts to the Katz canonical differential on the ordinary Igusa tower. Daniel Kriz defines generalized p -adic modular forms as sections of relative period sheaves transforming under the Galois group of the modular curve by weight characters. He introduces the fundamental de Rham period, measuring the position of the Hodge filtration in relative de Rham cohomology. This period can be viewed as a counterpart to Scholze's Hodge-Tate period, and the two periods satisfy a Legendre-type relation. Using these periods, Kriz constructs splittings of the Hodge filtration on the infinite-level modular curve, defining p -adic Maass-Shimura operators that act on generalized p -adic modular forms as weight-raising operators. Through analysis of the p -adic properties of these Maass-Shimura operators, he constructs new p -adic L -functions interpolating central critical Rankin-Selberg L -values, giving analogues of the p -adic L -functions of Katz, Bertolini-Darmon-Prasanna, and Liu-Zhang-Zhang for imaginary quadratic fields in which p is inert or ramified. These p -adic L -functions yield new p -adic Waldspurger formulas at special values.'.

Zustand: New. 2021. Hardcover. . . . . . Books ship from the US and Ireland.

Zustand: New. &Uumlber den AutorDaniel J. Kriz is an instructor in pure mathematics and a National Science Foundation postdoctoral fellow at the Massachusetts Institute of Technology.

Hardcover. Zustand: Brand New. 240 pages. 9.25x6.25x0.75 inches. In Stock.

Buch. Zustand: Neu. Neuware - 'A groundbreaking contribution to number theory that unifies classical and modern results This book develops a new theory of p -adic modular forms on modular curves, extending Katz's classical theory to the supersingular locus. The main novelty is to move to infinite level and extend coefficients to period sheaves coming from relative p -adic Hodge theory. This makes it possible to trivialize the Hodge bundle on the infinite-level modular curve by a 'canonical differential' that restricts to the Katz canonical differential on the ordinary Igusa tower. Daniel Kriz defines generalized p -adic modular forms as sections of relative period sheaves transforming under the Galois group of the modular curve by weight characters. He introduces the fundamental de Rham period, measuring the position of the Hodge filtration in relative de Rham cohomology. This period can be viewed as a counterpart to Scholze's Hodge-Tate period, and the two periods satisfy a Legendre-type relation. Using these periods, Kriz constructs splittings of the Hodge filtration on the infinite-level modular curve, defining p -adic Maass-Shimura operators that act on generalized p -adic modular forms as weight-raising operators. Through analysis of the p -adic properties of these Maass-Shimura operators, he constructs new p -adic L -functions interpolating central critical Rankin-Selberg L -values, giving analogues of the p -adic L -functions of Katz, Bertolini-Darmon-Prasanna, and Liu-Zhang-Zhang for imaginary quadratic fields in which p is inert or ramified. These p -adic L -functions yield new p -adic Waldspurger formulas at special values.'.