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Lange, Tanja - Institute for Information Security and Cryptology, Ruhr-Universität Bochum
Curves Tanja InformationSecurity
Introduction Side-Channel
(hyper-)elliptic Information-Security
Speeding up hyperelliptic curve cryptosystems
Ecient Arithmetic on Hyperelliptic Koblitz Curves
(hyper-)elliptic Information-Security
Formulae for Arithmetic on Genus 2 Hyperelliptic Curves Tanja Lange
Improved Algorithms for Efficient Arithmetic on Elliptic Curves using
(hyper-)elliptic Information-Security
Mathematical Countermeasures
Cryptographic Applications
Formulae for Arithmetic on Genus 2 Hyperelliptic Curves Tanja Lange
Cryptographic Applications
(hyper)elliptic fields Tanja
Mathematical Countermeasures
(hyper-)elliptic Information-Security
Mathematical Background of Public Key Cryptography
Ecient Arithmetic on Hyperelliptic Koblitz Curves
Cryptosystems Information-Security
Group G suitable 1. computation of mfolds is fast,
Mathematical Background of Public Key Cryptography
