New Proofs Expand the Limits of What Cannot Be Known
By proving a broader version of Hilbert’s famous 10th problem, two groups of mathematicians have expanded the realm of mathematical unknowability.
JD Supra5h
Why Your Organization Should Be Thinking About Quantum Computing and the Future of Encryption
Quantum computing (QC) is poised to disrupt cybersecurity in ways that business leaders and legal professionals cannot afford to ignore. But ...
Hackaday5y
Understanding Elliptic Curve Cryptography And Embedded Security
and the evolution of this exchange using elliptic curve cryptography (ECC) which prevents anyone from brute-forcing the key. Barring any quantum computers, naturally. All three articles should be ...
PC Magazine6y
elliptic curve cryptography
Elliptic curve cryptography (ECC) uses points on an elliptic curve to derive a 163-bit public key that is equivalent in strength to a 1024-bit RSA key. The public key is created by agreeing on a ...
CSO Online24y
7 cutting-edge encryption techniques for reimagining data security
From private information retrieval to federated learning, new approaches to securing information are not only resulting in ...
Design-Reuse1y
high-performance solution for elliptic curve cryptography
Our ECC IP Core represents a cutting-edge solution that brings the power of elliptic curve cryptography to your systems. Designed with versatility and performance in mind, this IP Core supports a ...
Mathematicians crack 40-year-old problem on quasiregularly elliptic manifolds
A mathematical problem solved by Susanna Heikkilä relates to the classification of quasiregularly elliptic 4-manifolds, ...
Design-Reuse1y
Elliptic Curve Cryptography (ECC) Accelerator
Furthermore, it covers all NIST P curves with a single IP core instance and also allows the use of user-specified elliptic curves. Xiphera's Asymmetric Cryptography IP cores provide cutting-edge ...