Fields Institute Communications - Advances in the Theory of Numbers
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10

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3

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Published By Springer New York

9781493932009, 9781493932016

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Moments of Zeta and Correlations of Divisor-Sums: II

Fields Institute Communications - Advances in the Theory of Numbers ◽

10.1007/978-1-4939-3201-6_3 ◽

2015 ◽

pp. 75-85 ◽

Author(s):

Brian Conrey ◽

Jonathan P. Keating

Keyword(s):

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A Variant of Weyl’s Inequality for Systems of Forms and Applications

Fields Institute Communications - Advances in the Theory of Numbers ◽

10.1007/978-1-4939-3201-6_9 ◽

2015 ◽

pp. 207-218 ◽

Author(s):

Damaris Schindler

Keyword(s):

Weyl’S Inequality

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Universal Thickening of the Field of Real Numbers

Fields Institute Communications - Advances in the Theory of Numbers ◽

10.1007/978-1-4939-3201-6_2 ◽

2015 ◽

pp. 11-74 ◽

Author(s):

Alain Connes ◽

Caterina Consani

Keyword(s):

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Some Remarks on Automorphy and the Sato-Tate Conjecture

Fields Institute Communications - Advances in the Theory of Numbers ◽

10.1007/978-1-4939-3201-6_7 ◽

2015 ◽

pp. 159-168 ◽

Author(s):

M. Ram Murty ◽

V. Kumar Murty

Keyword(s):

Tate Conjecture

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A Note on the Theorem of Maynard and Tao

Fields Institute Communications - Advances in the Theory of Numbers ◽

10.1007/978-1-4939-3201-6_4 ◽

2015 ◽

pp. 87-103

Author(s):

Tristan Freiberg

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Identities for Logarithmic Means: A Survey

Fields Institute Communications - Advances in the Theory of Numbers ◽

10.1007/978-1-4939-3201-6_1 ◽

2015 ◽

pp. 1-10 ◽

Author(s):

Bruce C. Berndt ◽

Sun Kim

Keyword(s):

Logarithmic Means

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The Distribution of Self-Fibonacci Divisors

Fields Institute Communications - Advances in the Theory of Numbers ◽

10.1007/978-1-4939-3201-6_6 ◽

2015 ◽

pp. 149-158 ◽

Author(s):

Florian Luca ◽

Emanuele Tron

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A Prime Analogue of Roth’s Theorem in Function Fields

Fields Institute Communications - Advances in the Theory of Numbers ◽

10.1007/978-1-4939-3201-6_5 ◽

2015 ◽

pp. 105-147

Author(s):

Yu-Ru Liu ◽

Craig V. Spencer

Keyword(s):

Function Fields

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The Breuil-Schneider Conjecture: A Survey

Fields Institute Communications - Advances in the Theory of Numbers ◽

10.1007/978-1-4939-3201-6_10 ◽

2015 ◽

pp. 219-235

Author(s):

Claus M. Sorensen

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Division Polynomials with Galois Group S U 3 ( 3 ) . 2 ≅ G 2 ( 2 ) $$SU_{3}(3).2\mathop{\cong}G_{2}(2)$$

Fields Institute Communications - Advances in the Theory of Numbers ◽

10.1007/978-1-4939-3201-6_8 ◽

2015 ◽

pp. 169-206

Author(s):

David P. Roberts

Keyword(s):

Galois Group ◽

Division Polynomials

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