Author: Rimrock Soda Springs Ranch (Arizona)
Publisher:
ISBN:
Category : Guest Dude Ranches (Ariz.)
Languages : en
Pages : 0
Book Description
Winter in the middle of Arizona
Author: Rimrock Soda Springs Ranch (Arizona)
Publisher:
ISBN:
Category : Guest Dude Ranches (Ariz.)
Languages : en
Pages : 0
Book Description
Publisher:
ISBN:
Category : Guest Dude Ranches (Ariz.)
Languages : en
Pages : 0
Book Description
Phoenix, Arizona
Author: Phoenix Arizona Club
Publisher:
ISBN:
Category : Commercial buildings
Languages : en
Pages : 26
Book Description
Publisher:
ISBN:
Category : Commercial buildings
Languages : en
Pages : 26
Book Description
Arizona Winter
Author:
Publisher:
ISBN:
Category : Arizona
Languages : en
Pages : 64
Book Description
Publisher:
ISBN:
Category : Arizona
Languages : en
Pages : 64
Book Description
Perfectoid Spaces: Lectures from the 2017 Arizona Winter School
Author: Bryden Cais
Publisher: American Mathematical Soc.
ISBN: 1470450151
Category : Topological fields
Languages : en
Pages : 297
Book Description
Introduced by Peter Scholze in 2011, perfectoid spaces are a bridge between geometry in characteristic 0 and characteristic p, and have been used to solve many important problems, including cases of the weight-monodromy conjecture and the association of Galois representations to torsion classes in cohomology. In recognition of the transformative impact perfectoid spaces have had on the field of arithmetic geometry, Scholze was awarded a Fields Medal in 2018. This book, originating from a series of lectures given at the 2017 Arizona Winter School on perfectoid spaces, provides a broad introduction to the subject. After an introduction with insight into the history and future of the subject by Peter Scholze, Jared Weinstein gives a user-friendly and utilitarian account of the theory of adic spaces. Kiran Kedlaya further develops the foundational material, studies vector bundles on Fargues–Fontaine curves, and introduces diamonds and shtukas over them with a view toward the local Langlands correspondence. Bhargav Bhatt explains the application of perfectoid spaces to comparison isomorphisms in p-adic Hodge theory. Finally, Ana Caraiani explains the application of perfectoid spaces to the construction of Galois representations associated to torsion classes in the cohomology of locally symmetric spaces for the general linear group. This book will be an invaluable asset for any graduate student or researcher interested in the theory of perfectoid spaces and their applications.
Publisher: American Mathematical Soc.
ISBN: 1470450151
Category : Topological fields
Languages : en
Pages : 297
Book Description
Introduced by Peter Scholze in 2011, perfectoid spaces are a bridge between geometry in characteristic 0 and characteristic p, and have been used to solve many important problems, including cases of the weight-monodromy conjecture and the association of Galois representations to torsion classes in cohomology. In recognition of the transformative impact perfectoid spaces have had on the field of arithmetic geometry, Scholze was awarded a Fields Medal in 2018. This book, originating from a series of lectures given at the 2017 Arizona Winter School on perfectoid spaces, provides a broad introduction to the subject. After an introduction with insight into the history and future of the subject by Peter Scholze, Jared Weinstein gives a user-friendly and utilitarian account of the theory of adic spaces. Kiran Kedlaya further develops the foundational material, studies vector bundles on Fargues–Fontaine curves, and introduces diamonds and shtukas over them with a view toward the local Langlands correspondence. Bhargav Bhatt explains the application of perfectoid spaces to comparison isomorphisms in p-adic Hodge theory. Finally, Ana Caraiani explains the application of perfectoid spaces to the construction of Galois representations associated to torsion classes in the cohomology of locally symmetric spaces for the general linear group. This book will be an invaluable asset for any graduate student or researcher interested in the theory of perfectoid spaces and their applications.
Arizona Winter
Author: Atchison, Topeka, and Santa Fe Railway Company
Publisher:
ISBN:
Category : Arizona
Languages : en
Pages : 48
Book Description
Publisher:
ISBN:
Category : Arizona
Languages : en
Pages : 48
Book Description
Report on Winter and Summer Visitors in Arizona
Author: Arizona Development Board
Publisher:
ISBN:
Category : Tourism
Languages : en
Pages : 60
Book Description
Publisher:
ISBN:
Category : Tourism
Languages : en
Pages : 60
Book Description
$p$-adic Geometry
Author: Matthew Baker
Publisher: American Mathematical Soc.
ISBN: 0821844687
Category : Mathematics
Languages : en
Pages : 220
Book Description
"In recent decades, p-adic geometry and p-adic cohomology theories have become indispensable tools in number theory, algebraic geometry, and the theory of automorphic representations. The Arizona Winter Schoo1 2007, on which the current book is based, was a unique opportunity to introduce graduate students to this subject." "Following invaluable introductions by John Tate and Vladimir Berkovich, two pioneers of non-archimedean geometry, Brian Conrad's chapter introduces the general theory of Tate's rigid analytic spaces, Raynaud's view of them as the generic fibers of formal schemes, and Berkovich spaces. Samit Dasgupta and Jeremy Teitelbaum discuss the p-adic upper half plane as an example of a rigid analytic space and give applications to number theory (modular forms and the p-adic Langlands program). Matthew Baker offers a detailed discussion of the Berkovich projective line and p-adic potential theory on that and more general Berkovich curves. Finally, Kiran Kedlaya discusses theoretical and computational aspects of p-adic cohomology and the zeta functions of varieties. This book will be a welcome addition to the library of any graduate student and researcher who is interested in learning about the techniques of p-adic geometry."--BOOK JACKET.
Publisher: American Mathematical Soc.
ISBN: 0821844687
Category : Mathematics
Languages : en
Pages : 220
Book Description
"In recent decades, p-adic geometry and p-adic cohomology theories have become indispensable tools in number theory, algebraic geometry, and the theory of automorphic representations. The Arizona Winter Schoo1 2007, on which the current book is based, was a unique opportunity to introduce graduate students to this subject." "Following invaluable introductions by John Tate and Vladimir Berkovich, two pioneers of non-archimedean geometry, Brian Conrad's chapter introduces the general theory of Tate's rigid analytic spaces, Raynaud's view of them as the generic fibers of formal schemes, and Berkovich spaces. Samit Dasgupta and Jeremy Teitelbaum discuss the p-adic upper half plane as an example of a rigid analytic space and give applications to number theory (modular forms and the p-adic Langlands program). Matthew Baker offers a detailed discussion of the Berkovich projective line and p-adic potential theory on that and more general Berkovich curves. Finally, Kiran Kedlaya discusses theoretical and computational aspects of p-adic cohomology and the zeta functions of varieties. This book will be a welcome addition to the library of any graduate student and researcher who is interested in learning about the techniques of p-adic geometry."--BOOK JACKET.
Where Winter Never Comes
Author: Phoenix Arizona Club
Publisher:
ISBN:
Category : Phoenix (Ariz.)
Languages : en
Pages : 32
Book Description
Publisher:
ISBN:
Category : Phoenix (Ariz.)
Languages : en
Pages : 32
Book Description
The Colorful Seasons of Arizona
Author: Maureen Jones-Ryan
Publisher:
ISBN:
Category : Arizona
Languages : en
Pages : 16
Book Description
Publisher:
ISBN:
Category : Arizona
Languages : en
Pages : 16
Book Description
Phoenix, Arizona
Author: Phoenix Arizona Club
Publisher:
ISBN:
Category : Arizona
Languages : en
Pages : 6
Book Description
Publisher:
ISBN:
Category : Arizona
Languages : en
Pages : 6
Book Description