Lightweight Digital Certificate Management and Efficacious Symmetric Cryptographic Mechanism over Industrial Internet of Things. [PDF]
Ahmed AA.
europepmc +1 more source
Post-Quantum Cryptography: Shor's Algorithm and Isogeny Based Cryptosystems
The appearance of quantum computers has had a great impact on various fields, revolutionizing the landscape of technology, scientific research, and computational capabilities. A field that has been greatly affected is cryptography, since the appearance of Shor’s algorithm has made insecure some of our commonly used public key cryptosystems.
openaire +1 more source
SI-CP-ABE: an isogeny-based ciphertext-policy attribute-based encryption scheme
Ciphertext-policy attribute-based encryption (CP-ABE) serves as a fundamental cryptographic primitive for fine-grained data access control. However, existing schemes, primarily based on bilinear maps or lattice hardness assumptions, generally suffer from
Chen Xiwen +3 more
doaj
Cyber-physical defense in the quantum Era. [PDF]
Barbeau M, Garcia-Alfaro J.
europepmc +1 more source
Internet of Things: Security and Solutions Survey. [PDF]
Sadhu PK, Yanambaka VP, Abdelgawad A.
europepmc +1 more source
Supersingular Isogeny-based Cryptography: A Survey
紀要類(bulletin)
openaire
Isogeny-Based Cryptographic Protocols with Advanced Functionalities [PDF]
Advances in quantum computing have heightened concerns about information security in the post-quantum era. While traditional cryptographic schemes rooted in number- theoretic assumptions (e.g., integer factorization, elliptic curve discrete logarithm ...
Qin, Ling
core
A Survey on Proof of Sequential Work: Development, Security Analysis, and Application Prospects. [PDF]
Zhang J +7 more
europepmc +1 more source
Authentication Schemes for Healthcare Applications Using Wireless Medical Sensor Networks: A Survey. [PDF]
Bahache AN, Chikouche N, Mezrag F.
europepmc +1 more source
Climbing and descending tall isogeny volcanos [PDF]
We revisit the question of relating the elliptic curve discrete logarithm problem (ECDLP) between ordinary elliptic curves over finite fields with the same number of points. This problem was considered in 1999 by Galbraith and in 2005 by Jao, Miller, and
Steven Galbraith
core

