Modular curve

Results: 230



#Item
51Simplified Settings for Discrete Logarithms in Small Characteristic Finite Fields Antoine Joux CryptoExperts, Fondation UPMC, LIP6, INRIA/Ouragan  Joint work with Cécile Pierrot

Simplified Settings for Discrete Logarithms in Small Characteristic Finite Fields Antoine Joux CryptoExperts, Fondation UPMC, LIP6, INRIA/Ouragan Joint work with Cécile Pierrot

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Source URL: www.iacr.org

Language: English - Date: 2015-03-30 09:17:58
52Michael Rubinstein, CV Citizenship: Canadian. Born: 1971, Montreal. Degrees Ph.D. M.A. B.A.

Michael Rubinstein, CV Citizenship: Canadian. Born: 1971, Montreal. Degrees Ph.D. M.A. B.A.

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Source URL: www.math.uwaterloo.ca

Language: English - Date: 2015-03-10 21:34:45
53Some fundamental results on modular forms Jordan Bell May 2, 2007 1

Some fundamental results on modular forms Jordan Bell May 2, 2007 1

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Source URL: individual.utoronto.ca

Language: English - Date: 2011-12-12 23:49:03
54Fast hashing to G2 on pairing friendly curves Michael Scott, Naomi Benger, Manuel Charlemagne, Luis J. Dominguez Perez, and Ezekiel J. Kachisa School of Computing Dublin City University Ballymun, Dublin 9, Ireland.

Fast hashing to G2 on pairing friendly curves Michael Scott, Naomi Benger, Manuel Charlemagne, Luis J. Dominguez Perez, and Ezekiel J. Kachisa School of Computing Dublin City University Ballymun, Dublin 9, Ireland.

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Source URL: eprint.iacr.org

Language: English - Date: 2008-12-18 11:36:28
55A DISCURSUS ON 21 AS A BOUND FOR RANKS OF ELLIPTIC CURVES OVER Q, AND SUNDRY RELATED TOPICS 1. Introduction In the last paragraph of [30, §4], it was mentioned that a “forthcoming paper” of the author and A. Granvil

A DISCURSUS ON 21 AS A BOUND FOR RANKS OF ELLIPTIC CURVES OVER Q, AND SUNDRY RELATED TOPICS 1. Introduction In the last paragraph of [30, §4], it was mentioned that a “forthcoming paper” of the author and A. Granvil

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Source URL: magma.maths.usyd.edu.au

Language: English - Date: 2014-11-05 20:47:51
56Universally Constructing 12-th Degree Extension Field for Ate Pairing Masaaki Shirase School of Systems Information, Future University Hakodate, 116-2 Kamedanakano, Hakodate, Hokkaido, Japan

Universally Constructing 12-th Degree Extension Field for Ate Pairing Masaaki Shirase School of Systems Information, Future University Hakodate, 116-2 Kamedanakano, Hakodate, Hokkaido, Japan

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Source URL: eprint.iacr.org

Language: English - Date: 2010-02-18 23:01:15
57Efficient Java Implementation of Elliptic Curve Cryptography for J2ME-Enabled Mobile Devices Johann Großsch¨adl1 , Dan Page2 , and Stefan Tillich2 1  University of Luxembourg, CSC Research Unit, LACS,

Efficient Java Implementation of Elliptic Curve Cryptography for J2ME-Enabled Mobile Devices Johann Großsch¨adl1 , Dan Page2 , and Stefan Tillich2 1 University of Luxembourg, CSC Research Unit, LACS,

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Source URL: eprint.iacr.org

Language: English - Date: 2012-08-28 16:24:04
58Two Exponentiation Algorithms Resistant to Cross-correlation Power Analysis and to Other Known Attacks Yaacov Belenky, Zeev Geyzel, Michael Kara-Ivanov, and Avraham Entelis NDS Technologies Israel Ltd., Shlomo haLevi Str

Two Exponentiation Algorithms Resistant to Cross-correlation Power Analysis and to Other Known Attacks Yaacov Belenky, Zeev Geyzel, Michael Kara-Ivanov, and Avraham Entelis NDS Technologies Israel Ltd., Shlomo haLevi Str

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Source URL: eprint.iacr.org

Language: English - Date: 2012-12-26 09:40:24
59Satake compactications, Lattices and Schottky problem Giulio Codogni University of Cambridge Selwyn College

Satake compactications, Lattices and Schottky problem Giulio Codogni University of Cambridge Selwyn College

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Source URL: ricerca.mat.uniroma3.it

Language: English - Date: 2014-06-09 03:35:57
60TWISTS OF X(7) AND PRIMITIVE SOLUTIONS TO x2 + y 3 = z 7 BJORN POONEN, EDWARD F. SCHAEFER, AND MICHAEL STOLL Abstract. We find the primitive integer solutions to x2 + y 3 = z 7 . A nonabelian descent argument involving t

TWISTS OF X(7) AND PRIMITIVE SOLUTIONS TO x2 + y 3 = z 7 BJORN POONEN, EDWARD F. SCHAEFER, AND MICHAEL STOLL Abstract. We find the primitive integer solutions to x2 + y 3 = z 7 . A nonabelian descent argument involving t

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Source URL: math.mit.edu

Language: English - Date: 2008-07-06 19:05:58