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You can buy me a coffee if you want to support the channel: I explain Chris Peikert (University of Michigan, Ann Arbor) Lattices: Algorithms, Complexity, and Let's construct a public-key cryptosystem based on the computational hardness of Module-LWE. This is unlikely to be vulnerable ... The prospect of outsourcing an increasing amount of data storage and management to cloud services raises many new privacy ... Video lectures for Alfred Menezes's introductory course on the mathematics of lattice-based Lattices are seemingly simple patterns of dots. But they are the basis for some seriously hard math

Authors: Alexander Poremba (California Institute of Technology) ITCS - Innovations in Theoretical Computer Science.

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Post-Quantum Cryptography: Module Learning with Errors (Module-LWE) based Public Key Cryptosystem
Homomorphic Encryption from Ring Learning with Errors
Lecture 3. Learning With Errors (LWE) Problem (The Mathematics of Lattice-Based Cryptography)
Lattice-based cryptography: The tricky math of dots
6.875 (Cryptography) L11: Learning with Errors
Quantum Proofs of Deletion for Learning with Errors
On the security of the multivariate ring learning with errors problem
Python and Crypto: Learning With Errors and Ring Learning With Errors
Ring Learning With Errors

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Last Updated: June 9, 2026

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