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Montgomery modular multiplication
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1	Computer Networks–716 www.elsevier.com/locate/comnet Remote timing attacks are practical David Brumley a Add to Reading List Source URL: users.ece.cmu.edu Language: English - Date: 2014-05-29 15:38:01 Cryptography E-commerce Cryptographic software RSA OpenSSL Modular arithmetic Timing attack Side-channel attack Montgomery modular multiplication David Brumley Karatsuba algorithm Data Encryption Standard
2	Remote Timing Attacks are Practical David Brumley Stanford University Abstract Timing attacks are usually used to attack weak computing devices such as smartcards. We show that timing Add to Reading List Source URL: users.ece.cmu.edu Language: English - Date: 2014-05-29 15:38:01 Cryptography Modular arithmetic Cryptographic software E-commerce OpenSSL RSA Public-key cryptography Modular exponentiation Montgomery modular multiplication Timing attack Side-channel attack Data Encryption Standard
3	Trinomial bases and Chinese remaindering for modular polynomial multiplication ´ Eric Schost1 and Arash Hariri2 1 Add to Reading List Source URL: www.csd.uwo.ca Language: English - Date: 2008-12-16 23:33:36 Mathematics Algebra Abstract algebra Modular arithmetic Computer arithmetic Arithmetic Polynomials Multiplication Multiplication algorithm Chinese remainder theorem Montgomery modular multiplication Remainder
4	Fast Arithmetic for Triangular Sets: from Theory to Practice Xin Li ORCCA, University of Western Ontario (UWO) Add to Reading List Source URL: www.csd.uwo.ca Language: English - Date: 2007-05-25 08:40:22 Mathematics Algebra Polynomials Computer algebra Arithmetic Multiplication Multiplication algorithm Factorization Polynomial Finite field arithmetic Montgomery modular multiplication Finite field
5	doicomjnl/bxr119 Add to Reading List Source URL: www.inesc-id.pt Language: English - Date: 2011-12-03 09:51:22 Modular arithmetic Computer arithmetic Finite fields Binary operations Multiplication Residue number system Elliptic curve point multiplication Multiplication algorithm General-purpose computing on graphics processing units Montgomery modular multiplication XTR Division algorithm
6	Optimizing M AKWA on GPU and CPU Thomas Pornin, <> May 18, 2015 Abstract We present here optimized implementations of the M AKWA password hashing Add to Reading List Source URL: www.bolet.org Language: English - Date: 2015-09-06 14:08:28 Computer arithmetic Modular arithmetic Central processing unit Search algorithms Exponentials Exponentiation by squaring Montgomery modular multiplication Hash function Processor register 64-bit computing Euclidean vector
7	Improving Brumley and Boneh Timing Attack on Unprotected SSL Implementations Onur Acıic¸mez Werner Schindler Add to Reading List Source URL: tls.mbed.org Language: English - Date: 2016-01-19 07:39:30 Computer arithmetic Modular arithmetic Finite fields Multiplication E-commerce RSA Exponentiation by squaring Montgomery modular multiplication Modular exponentiation Timing attack Multiplication algorithm XTR
8	Remote Timing Attacks are Practical David Brumley Stanford University Abstract Timing attacks are usually used to attack weak computing devices such as smartcards. We show that timing Add to Reading List Source URL: tls.mbed.org Language: English Cryptography Modular arithmetic Cryptographic software E-commerce OpenSSL RSA Public-key cryptography Modular exponentiation Montgomery modular multiplication Timing attack Side-channel attack Data Encryption Standard
9	A Timing Attack against RSA with the Chinese Remainder Theorem Werner Schindler Bundesamt f¨ ur Sicherheit in der Informationstechnik (BSI) Godesberger Allee 183, 53175 Bonn, Germany Add to Reading List Source URL: tls.mbed.org Language: English Abstract algebra Algebra Mathematics Modular arithmetic Computer arithmetic Binary operations E-commerce RSA Modular exponentiation Montgomery modular multiplication Vienna U-Bahn Modulo operation
10	Journal of Cryptographic Engineering manuscript No. (will be inserted by the editor) A Preliminary FPGA Implementation and Analysis of Phatak’s Quotient-First Scaling Algorithm in the Reduced-Precision Residue Number S Add to Reading List Source URL: eprint.iacr.org Language: English - Date: 2014-12-18 10:27:44 Computer arithmetic Algebra Residue number system Montgomery reduction Division Algorithm Multiplication algorithm Integer Modular exponentiation Abstract algebra Mathematics Modular arithmetic