Add to ORKGThis paper reduces the number of field multiplications required for scalar multiplication on conservative elliptic curves. For an average 256-bit integer n, this paper's multiply-by-n algorithm takes just 7.47M per bit on twisted Edwards curves -x^2+y^2=1+dx^2y^2 with small d. The previous record, 7.62M per bit, was unbeaten for seven year
The technology of elliptic curve cryptography is now an important branch in public-key based crypto-...
The use of precomputed data to speed up a cryptographic protocol is commonplace. For instance, the o...
An efficient scalar multiplication algorithm is a crucial component of elliptic curve cryptosystems....
This paper reduces the number of field multiplications required for scalar multiplication on conserv...
This paper analyzes the best speeds that can be obtained for single-scalar multiplication with varia...
This paper presents a series of Montgomery scalar multiplication algorithms on general short Weierst...
The fast implementation of elliptic curve cryptosystems relies on the efficient computation of scala...
Efficient and secure public-key cryptosystems are essential in today’s age of rapidly growing Intern...
We address several algorithms to perform a double-scalar multiplication on an elliptic curve. All th...
Abstract. The verification of an ECDSA signature requires a double-base scalar multiplication, an op...
Efficient and secure public-key cryptosystems are essential in today’s age of rapidly growing Intern...
Abstract-Since the inception of elliptic curve cryptography by Koblitz [1] and Miller [2] for implem...
Elliptic curves scalar multiplication over finite fields has become a highly active research area. T...
Abstract—We address several algorithms to perform a double-scalar multiplication on an elliptic curv...
Accelerating scalar multiplication has always been a significant topic when people talk about the el...
The technology of elliptic curve cryptography is now an important branch in public-key based crypto-...
The use of precomputed data to speed up a cryptographic protocol is commonplace. For instance, the o...
An efficient scalar multiplication algorithm is a crucial component of elliptic curve cryptosystems....
This paper reduces the number of field multiplications required for scalar multiplication on conserv...
This paper analyzes the best speeds that can be obtained for single-scalar multiplication with varia...
This paper presents a series of Montgomery scalar multiplication algorithms on general short Weierst...
The fast implementation of elliptic curve cryptosystems relies on the efficient computation of scala...
Efficient and secure public-key cryptosystems are essential in today’s age of rapidly growing Intern...
We address several algorithms to perform a double-scalar multiplication on an elliptic curve. All th...
Abstract. The verification of an ECDSA signature requires a double-base scalar multiplication, an op...
Efficient and secure public-key cryptosystems are essential in today’s age of rapidly growing Intern...
Abstract-Since the inception of elliptic curve cryptography by Koblitz [1] and Miller [2] for implem...
Elliptic curves scalar multiplication over finite fields has become a highly active research area. T...
Abstract—We address several algorithms to perform a double-scalar multiplication on an elliptic curv...
Accelerating scalar multiplication has always been a significant topic when people talk about the el...
The technology of elliptic curve cryptography is now an important branch in public-key based crypto-...
The use of precomputed data to speed up a cryptographic protocol is commonplace. For instance, the o...
An efficient scalar multiplication algorithm is a crucial component of elliptic curve cryptosystems....