Results 341 to 350 of about 9,865,590 (355)
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High performance prime field multiplication for GPU
2012 IEEE International Symposium on Circuits and Systems, 2012This paper presents a high performance algorithm for modular multiplication on a graphics processing unit (GPU) implemented in assembler. The proposed algorithm carries out finite field multiplication over the NIST prime fields of size 192, 224, 256 and ...
Karl Leboeuf, R. Muscedere, M. Ahmadi
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An Integrated Prime-Field ECDLP Hardware Accelerator with High-Performance Modular Arithmetic Units
International Conference on Reconfigurable Computing and FPGAs, 2011This paper reports a successful demonstration of Pollard rho algorithm on a hardware-software co-integrated platform. It targets the Elliptic curve discrete logarithmic problem (ECDLP) for a NIST-standardized curve over 112- bit prime field.
Suvarna Mane, L. Judge, P. Schaumont
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Efficient prime-field arithmetic for elliptic curve cryptography on wireless sensor nodes
Proceedings of 2011 International Conference on Computer Science and Network Technology, 2011Public-Key Cryptography (PKC) is essential to ensure the authenticity and confidentiality of communication in open computer networks such as the Internet.
Yang Zhang, J. Grossschadl
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Low-Power Low-Energy Prime-Field ECC Processor Based on Montgomery Modular Inverse Algorithm
2009 12th Euromicro Conference on Digital System Design, Architectures, Methods and Tools, 2009In this paper, we present a fast low-power low- energy standard public-key cryptography processor for use in power/energy-limited applications. The proposed prime-field elliptic-curve cryptography hardware uses a modified Montgomery modular inverse ...
H. Ahmadi, A. Afzali-Kusha
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Computation of a 768-Bit Prime Field Discrete Logarithm
International Conference on the Theory and Application of Cryptographic Techniques, 2017T. Kleinjung+4 more
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A New Characterization of Finite Prime Fields
Canadian Mathematical Bulletin, 1968Let N ≡ <N, +,.> be a (right) near-ring with 1 (we say N is a unitary near-ring)[1] and recall that a near-field is a unitary near-ring in which <N - {0}, . > is a multiplicative group. In [2], Beidelman characterizes near-fields as those unitary near-rings without non-trivial N-subgroups. We show that in the finite case this absence of non-
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High performance hardware support for elliptic curve cryptography over general prime field
Microprocessors and microsystems, 2017Khalid Javeed, Xiaojun Wang, Mike Scott
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Some properties of elements of the prime field
Russian Mathematics (Izvestiya VUZ. Matematika), 2016S. A. Tyurin
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Interrelation of families of points of high order on the Edwards curve over a prime field
Problems of Information Transmission, 2015A. Bessalov, O. Tsygankova
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