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An Improved GN-AK Protocol Using Double-Base Scalar Multiplication and Point Halving over Elliptic Curves
by
Ticleanu, Oana-Adriana
, Hunyadi, Ioan Daniel
, Constantinescu, Nicolae
in
Agreements
/ Algorithms
/ authentication
/ Collaboration
/ Communication
/ Cryptography
/ Data encryption
/ Digital signatures
/ double-base chain
/ Efficiency
/ elliptic curve cryptography
/ Infrastructure
/ Internet of Things
/ key agreement
/ Network security
/ point halving
/ Protocol
/ Safety and security measures
/ scalar multiplication
/ Smart cards
2025
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An Improved GN-AK Protocol Using Double-Base Scalar Multiplication and Point Halving over Elliptic Curves
by
Ticleanu, Oana-Adriana
, Hunyadi, Ioan Daniel
, Constantinescu, Nicolae
in
Agreements
/ Algorithms
/ authentication
/ Collaboration
/ Communication
/ Cryptography
/ Data encryption
/ Digital signatures
/ double-base chain
/ Efficiency
/ elliptic curve cryptography
/ Infrastructure
/ Internet of Things
/ key agreement
/ Network security
/ point halving
/ Protocol
/ Safety and security measures
/ scalar multiplication
/ Smart cards
2025
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Do you wish to request the book?
An Improved GN-AK Protocol Using Double-Base Scalar Multiplication and Point Halving over Elliptic Curves
by
Ticleanu, Oana-Adriana
, Hunyadi, Ioan Daniel
, Constantinescu, Nicolae
in
Agreements
/ Algorithms
/ authentication
/ Collaboration
/ Communication
/ Cryptography
/ Data encryption
/ Digital signatures
/ double-base chain
/ Efficiency
/ elliptic curve cryptography
/ Infrastructure
/ Internet of Things
/ key agreement
/ Network security
/ point halving
/ Protocol
/ Safety and security measures
/ scalar multiplication
/ Smart cards
2025
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An Improved GN-AK Protocol Using Double-Base Scalar Multiplication and Point Halving over Elliptic Curves
Journal Article
An Improved GN-AK Protocol Using Double-Base Scalar Multiplication and Point Halving over Elliptic Curves
2025
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Overview
Starting from the basic form of GN-authenticated key agreement (GN-AK), the current research proposes an improved protocol by integrating a new scalar multiplication technique based on a dual-base chain representation with bases 1/2 and 3. This representation allows the use of pointwise halving operations, significantly reducing the complexity of elliptic curve calculations. The resulting protocol maintains cryptographic security based on the elliptic curve discrete logarithm problem (ECDLP) while providing improved performance for key establishment in constrained environments.
Publisher
MDPI AG
Subject
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