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For those with a mathematical background, these lecture notes by seem to be the best starting place to understand how cryptographic primitives are being created from isogeny based problems Mathematics of Isogeny Based Cryptography Luca De Feo
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Silverman's AEC is often cited as a great introduction for elliptic curves, but if you're like me and learning the maths as you learn your crypto, I really recommend Silverman and Tate's book "Rational points on elliptic curves" which sets a great groundwork for beginners
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Today and his co-authors had this pre-print looking at using torsion points to break security assumptions from a resent OPRF proposal put forward by Boneh et al. Read the first half during lunch and felt it was particularly clear and well written
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"Cryptanalysis of an oblivious PRF fromsupersingular isogenies" eprint.iacr.org/2021/706 Joint work with @andreavbasso @merzsp @kutasp and Christophe Petit . Poc code in github.com/isogenists/iso
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Hi CryptoHack, I'm curious about Isogeny-Based PQC, it's well known that Isogeny is slow in terms of performance, what is attractive about Isogeny? I see Isogeny is a very active research field.
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Hey, I'm not an expert in this and from the POV of real-world implementations I dont want to say something wrong. Personally, I'm fascinated by how we can find commuting paths through the supersingular isogeny graph, suitable for crypto protocols.
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