[PDF] Top 20 Faster implementation of scalar multiplication on Koblitz curves
Has 10000 "Faster implementation of scalar multiplication on Koblitz curves" found on our website. Below are the top 20 most common "Faster implementation of scalar multiplication on Koblitz curves".
Faster implementation of scalar multiplication on Koblitz curves
... of scalar multiplication, this is not generally the case with Koblitz curves, where integer to width-w τ NAF recoding can reach more than 10% of the computational time for computing a ... See full document
19
Regular Ternary Algorithm for Scalar Multiplication on Elliptic Curves over Finite Fields of Characteristic Three
... elliptic curves in characteristic three could be applied in cryptographic ...example, Koblitz announced an implementation of the digital signature algorithm on special supersingular elliptic ... See full document
7
GPU and ASIC Acceleration of Elliptic Curve Scalar Point Multiplication
... field multiplication [67]. Their implementation used the residue number system (RNS) to parallelize a multi-precision multiplication across multiple ...field multiplication with the ... See full document
171
Lightweight Coprocessor for Koblitz Curves: 283-bit ECC Including Scalar Conversion with only 4300 Gates
... the scalar as an integer, ...point multiplication is significantly faster, which typically makes Koblitz curves more efficient than other standardized elliptic ...ruling Koblitz ... See full document
21
Fast, uniform, and compact scalar multiplication for elliptic curves and genus 2 Jacobians with applications to signature schemes
... two-dimensional scalar multiplication algorithms for elliptic curves and Jacobians of genus 2 curves that operate by projecting to the x- line or Kummer surface, where we can exploit ... See full document
29
High Speed and Low-Complexity Hardware Architectures for Elliptic Curve-Based Crypto-Processors
... ecient implementation of ECC crypto- processors on hardware platforms in a bottom-up ...point multiplication on newly introduced binary Edwards and gen- eralized Hessian ...point multiplication on ... See full document
144
Revisiting Atomic Patterns for Scalar Multiplications on Elliptic Curves
... a scalar multiplication [k] P for a secret scalar k and a public point P on an elliptic ...the implementation of scalar multiplications and we will focus on the use of standardized ... See full document
20
A Faster Software Implementation of the Supersingular Isogeny Diffie-Hellman Key Exchange Protocol
... the scalar multiplication procedures reported in [33], we propose a right-to-left Montgomery ladder that efficiently computes the elliptic curve scalar multiplication P + [k]Q required by the ... See full document
25
Easy scalar decompositions for efficient scalar multiplication on elliptic curves and genus 2 Jacobians
... curve scalar multiplication algo- rithms based on scalar decompositions using efficient endomorphisms— including Gallant–Lambert–Vanstone (GLV) and Galbraith–Lin–Scott (GLS) multiplication, as ... See full document
18
A Novel Pre-Computation Scheme of Window $\tau$NAF for Koblitz Curves
... of scalar multiplications using window ...60% faster, compared to the best pre-computation in the litera- ...the scalar multiplications using window τ NAF with our ... See full document
26
VLSI Implementation of Double-Base Scalar Multiplication on a Twisted Edwards Curve with an Efficiently Computable Endomorphism
... memory-oriented implementation needs 415, 392 clock cycles, while consuming only ...double-base scalar multiplication) by simply multiply- ing the generation time by ...our implementation is ... See full document
22
A Note on Scalar Multiplication Using Division Polynomials
... by Koblitz [1] and Miller [2] independently play a key role in secure transmission through an insecure ...Since scalar multiplication is the most vital and expensive operation in the ... See full document
7
Faster point scalar multiplication on NIST elliptic curves over GF(p) using (twisted) Edwards curves over GF(p)
... point scalar multiplication on elliptic curve requires a lot of computa- tions, it is not computational ...counting scalar multiplication in a¢ ne coordinates requires counting inversion of ... See full document
26
Arithmetic Considerations for Isogeny Based Cryptography
... curve scalar multiplication in ...the scalar multiplication for higher powers using the efficient Montgomery arithmetic the result always outperforms more advanced addition- subtraction chains ... See full document
13
Efficient Implementation of Scalar Multiplication for Elliptic Curve Cryptography using Ancient Indian Vedic Mathematics over GF(p)
... and Koblitz introduced the elliptic curves into cryptography [4] in the mid-1980s and opened a new research area for the elliptic curve problem and data ...The implementation of the Elliptic Curve ... See full document
5
View pdf
... efficient implementation of point multiplication on Koblitz curves for extremely-constrained applications such as RFIDs and sensor ...ASIC implementation using a CMOS library to the ... See full document
7
A Closer look at RSA and ECC
... Table 3 gives you the comparative performance of elliptic curve cryptosystems over GF(q) where q is 160 bits in length when compared with 1024-bit RSA and discrete logarithm cryptosystems for various cryptographic ... See full document
5
High Performance Methods of Elliptic Curve Scalar Multiplication
... In this section the cost of proposed method according to the mentioned methods will discuss with the same number of size, which are used to rep- resent the scalar k to compute the elliptic curve scalar ... See full document
7
Avalanche multiplication in AlxGa1-xAs (x=0to0.60)
... measured multiplication in Al Ga As p -i-n s when m [7], [8], especially at low applied ...the multiplication and the excess noise in thin structures by the LM has been explained by its neglect of the ... See full document
10
Analysis of Multibase Scalar Point Multiplication Scheme in ECC
... In proposed approach Zeckendorf representation is com- bined with multibase concept.First by using Algorithm 1 Sets are generated [20]. After generation of sets point mul- tiplication is computed by Algorithm 2. ... See full document
6
Related subjects