We show how any pair of authenticated users can on-the-fly agree on an el- liptic curve group that is unique to their communication session, unpredictable to outside observers, and secure against known attacks. Our proposal is suitable for deployment on constrained devices such as smartphones, allowing them to efficiently generate ephemeral parameters that are unique to any single cryptographic application such as symmetric key agreement. For such applications it thus offers an alternative to long term usage of stan- dardized or otherwise pre-generated elliptic curve parameters, obtaining security against cryptographic attacks aimed at other users, and eliminating the need to trust elliptic curves generated by third parties
Abstract — The concept of proxy multi-signature scheme is first introduced by Yi et al. in 2000. In ...
More than 25 years ago, elliptic curves over finite fields were suggested as a group in which the Di...
Koblitz ([5]) and Miller ([6]) proposed a method by which the group of points on an elliptic curve o...
We show how any pair of authenticated users can on-the-fly agree on an elliptic curve group that is ...
Abstract. We show how any pair of authenticated users can on-the-fly agree on an el-liptic curve gro...
Elliptic Curve Cryptography (ECC) is a branch of public-key cryptography based on the arithmetic of ...
In today\u27s digital age of conducting large portions of daily life over the Internet, privacy in c...
In this paper we propose a secure protocol for an authenticated key agreement based on the Diffie-He...
Abstract The fast growth in Internet‐of‐Things (IoT) applications has increased the number of end‐de...
Open networks enable data communication between different types of mobile devices that showcase the ...
This paper introduces "hyper-and-elliptic-curve cryptography", in which a single high-security group...
Elliptic curves (EC) are widely studied due to their mathematical and cryptographic properties. Cryp...
Generating and standardizing elliptic curves to use them in a cryptographic context is a hard task. ...
Elliptic curve cryptography or ECC is a public-key cryptosystem. This paper introduces ECC and descr...
In this paper we propose a secure protocol for authenticated key agreement based on Diffie-Hellman k...
Abstract — The concept of proxy multi-signature scheme is first introduced by Yi et al. in 2000. In ...
More than 25 years ago, elliptic curves over finite fields were suggested as a group in which the Di...
Koblitz ([5]) and Miller ([6]) proposed a method by which the group of points on an elliptic curve o...
We show how any pair of authenticated users can on-the-fly agree on an elliptic curve group that is ...
Abstract. We show how any pair of authenticated users can on-the-fly agree on an el-liptic curve gro...
Elliptic Curve Cryptography (ECC) is a branch of public-key cryptography based on the arithmetic of ...
In today\u27s digital age of conducting large portions of daily life over the Internet, privacy in c...
In this paper we propose a secure protocol for an authenticated key agreement based on the Diffie-He...
Abstract The fast growth in Internet‐of‐Things (IoT) applications has increased the number of end‐de...
Open networks enable data communication between different types of mobile devices that showcase the ...
This paper introduces "hyper-and-elliptic-curve cryptography", in which a single high-security group...
Elliptic curves (EC) are widely studied due to their mathematical and cryptographic properties. Cryp...
Generating and standardizing elliptic curves to use them in a cryptographic context is a hard task. ...
Elliptic curve cryptography or ECC is a public-key cryptosystem. This paper introduces ECC and descr...
In this paper we propose a secure protocol for authenticated key agreement based on Diffie-Hellman k...
Abstract — The concept of proxy multi-signature scheme is first introduced by Yi et al. in 2000. In ...
More than 25 years ago, elliptic curves over finite fields were suggested as a group in which the Di...
Koblitz ([5]) and Miller ([6]) proposed a method by which the group of points on an elliptic curve o...