Abstract. TinyECC 2.0 is an open source library for Elliptic Curve Cryptography (ECC) in wireless sensor networks. This paper analyzes the side channel susceptibility of TinyECC 2.0 on a LOTUS sensor node platform. In our work we measured the electromagnetic (EM) emana-tion during computation of the scalar multiplication using 56 dierent congurations of TinyECC 2.0. All of them were found to be vulnera-ble, but to a dierent degree. The dierent degrees of leakage include adversary success using (i) Simple EM Analysis (SEMA) with a single measurement, (ii) SEMA using averaging, and (iii) Multiple-Exponent Single-Data (MESD) with a single measurement of the secret scalar. It is extremely critical that in 30 TinyECC 2.0 congurations a single EM...
peer reviewedIn this paper, we present a highly-optimized implementation of standards-compliant Elli...
Elliptic curve cryptography (ECC) is one of the commonly used standard methods for encrypting and si...
Abstract. Classical formulae for point additions and point doublings on elliptic curves differ. This...
TinyECC 2.0 is an open source library for Elliptic Curve Cryptography (ECC) in wireless sensor netwo...
This paper presents implementation results of several side channel countermeasures for protecting th...
While symmetric-key schemes, which have been investigated extensively for sensor network security, c...
peer reviewedWireless Sensor Networks (WSNs) are susceptible to a wide range of malicious attacks, w...
Public Key Cryptography (PKC) has been the enabling technology underlying many security services and...
Abstract — We present the first known implementation of el-liptic curve cryptography over F2p for se...
This work presents the first known implementation of elliptic curve cryptography for sensor networks...
In this paper, we introduce a highly optimized software implementation of standards-compliant ellipt...
Elliptic curve cryptography (ECC) remains the best approach to asymmetric cryptography when it comes...
International audienceElliptic Curves Cryptography (ECC) tends to replace RSA for public key cryptog...
Public-Key Cryptography (PKC) is an indispensable building block of modern security protocols, and, ...
The Internet of Things (IoT) and Wireless Sensor Networks (WSNs) are essential for today's global in...
peer reviewedIn this paper, we present a highly-optimized implementation of standards-compliant Elli...
Elliptic curve cryptography (ECC) is one of the commonly used standard methods for encrypting and si...
Abstract. Classical formulae for point additions and point doublings on elliptic curves differ. This...
TinyECC 2.0 is an open source library for Elliptic Curve Cryptography (ECC) in wireless sensor netwo...
This paper presents implementation results of several side channel countermeasures for protecting th...
While symmetric-key schemes, which have been investigated extensively for sensor network security, c...
peer reviewedWireless Sensor Networks (WSNs) are susceptible to a wide range of malicious attacks, w...
Public Key Cryptography (PKC) has been the enabling technology underlying many security services and...
Abstract — We present the first known implementation of el-liptic curve cryptography over F2p for se...
This work presents the first known implementation of elliptic curve cryptography for sensor networks...
In this paper, we introduce a highly optimized software implementation of standards-compliant ellipt...
Elliptic curve cryptography (ECC) remains the best approach to asymmetric cryptography when it comes...
International audienceElliptic Curves Cryptography (ECC) tends to replace RSA for public key cryptog...
Public-Key Cryptography (PKC) is an indispensable building block of modern security protocols, and, ...
The Internet of Things (IoT) and Wireless Sensor Networks (WSNs) are essential for today's global in...
peer reviewedIn this paper, we present a highly-optimized implementation of standards-compliant Elli...
Elliptic curve cryptography (ECC) is one of the commonly used standard methods for encrypting and si...
Abstract. Classical formulae for point additions and point doublings on elliptic curves differ. This...