Frobenius algebra

Results: 200



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121A SHINTANI-TYPE FORMULA FOR GROSS–STARK UNITS OVER FUNCTION FIELDS SAMIT DASGUPTA ALISON MILLER Abstract. Let F be a totally real number field of degree n, and let H be a finite abelian extension of F . Let p denote a

A SHINTANI-TYPE FORMULA FOR GROSS–STARK UNITS OVER FUNCTION FIELDS SAMIT DASGUPTA ALISON MILLER Abstract. Let F be a totally real number field of degree n, and let H be a finite abelian extension of F . Let p denote a

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Source URL: people.ucsc.edu

Language: English - Date: 2009-09-15 17:09:34
122188  Chapter 9 FURTHER READING Matrix theory has many applications to science, mathematics, economics

188 Chapter 9 FURTHER READING Matrix theory has many applications to science, mathematics, economics

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Source URL: www.numbertheory.org

Language: English - Date: 2001-12-29 23:46:23
123A Study of Kummer’s Proof of Fermat’s Last Theorem for Regular Primes MANJIL P. SAIKIA1 MATS137 Summer Project under Prof. Kapil Hari Paranjape. Abstract. We study Kummer’s approach towards proving the Fermat’s l

A Study of Kummer’s Proof of Fermat’s Last Theorem for Regular Primes MANJIL P. SAIKIA1 MATS137 Summer Project under Prof. Kapil Hari Paranjape. Abstract. We study Kummer’s approach towards proving the Fermat’s l

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Source URL: www.manjilsaikia.in

Language: English - Date: 2013-04-01 06:22:17
124THE BERNOULLI OPERATOR LINAS VEPŠTAS <LINASVEPSTAS@GMAIL.COM> A BSTRACT. This paper reviews a raft of related ideas surrounding the Bernoulli operator. The Bernoulli operator is the transfer operator or Frobenius-Perron

THE BERNOULLI OPERATOR LINAS VEPŠTAS A BSTRACT. This paper reviews a raft of related ideas surrounding the Bernoulli operator. The Bernoulli operator is the transfer operator or Frobenius-Perron

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Source URL: www.linas.org

Language: English - Date: 2013-08-09 14:22:31
125Primes, Knots and Po Barry Mazur July 22, 2012 For the conference “Geometry, Topology and Group Theory” in honor of the 80th birthday of Valentin Poenaru

Primes, Knots and Po Barry Mazur July 22, 2012 For the conference “Geometry, Topology and Group Theory” in honor of the 80th birthday of Valentin Poenaru

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Source URL: www.math.harvard.edu

Language: English - Date: 2012-07-22 17:34:13
126GROSS-ZAGIER REVISITED BRIAN CONRAD Contents 1. Introduction 2. Some properties of abelian schemes and modular curves

GROSS-ZAGIER REVISITED BRIAN CONRAD Contents 1. Introduction 2. Some properties of abelian schemes and modular curves

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Source URL: math.stanford.edu

Language: English - Date: 2004-08-10 16:48:34
127RAMIFIED DEFORMATION PROBLEMS BRIAN CONRAD Introduction The proof of the semistable Taniyama-Shimura Conjecture by Wiles [22] and Taylor-Wiles [21] uses as its central tool the deformation theory of Galois representation

RAMIFIED DEFORMATION PROBLEMS BRIAN CONRAD Introduction The proof of the semistable Taniyama-Shimura Conjecture by Wiles [22] and Taylor-Wiles [21] uses as its central tool the deformation theory of Galois representation

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Source URL: math.stanford.edu

Language: English - Date: 2004-08-12 00:22:25
128ACTA ARITHMETICA[removed]Inductivity of the global root number by

ACTA ARITHMETICA[removed]Inductivity of the global root number by

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Source URL: math.bu.edu

Language: English - Date: 2013-06-20 09:54:38
129Workshop on group schemes and p-divisible groups: Homework[removed]i) Using the structure theorem and Frobenius morphisms, prove that a finite group scheme over a field is killed by its order. (Exer. 3(ii) in HW1 gives a

Workshop on group schemes and p-divisible groups: Homework[removed]i) Using the structure theorem and Frobenius morphisms, prove that a finite group scheme over a field is killed by its order. (Exer. 3(ii) in HW1 gives a

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Source URL: math.stanford.edu

Language: English - Date: 2005-05-26 17:44:58
130Journal of Number Theory 78, 253270[removed]Article ID jnth[removed], available online at http:www.idealibrary.com on Remarks on mod-l n Representations, l=3, 5 Brian Conrad Department of Mathematics, Harvard Universi

Journal of Number Theory 78, 253270[removed]Article ID jnth[removed], available online at http:www.idealibrary.com on Remarks on mod-l n Representations, l=3, 5 Brian Conrad Department of Mathematics, Harvard Universi

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Source URL: math.stanford.edu

Language: English - Date: 2004-08-10 17:15:22