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  • Home | Lincoln-Way East
    Four exceptional students from the Lincoln-Way East Class of 2026 were honored this month as Griffin Senior Standouts , a prestigious recognition awarded annually to graduating se
  • Learning with errors - Wikipedia
    The LWE problem was introduced by Oded Regev in 2005 [3] (who won the 2018 Gödel Prize for this work); it is a generalization of the parity learning problem Regev showed that the LWE problem is as hard to solve as several worst-case lattice problems
  • The Learning with Errors Problem
    In recent years, the Learning with Errors (LWE) problem, introduced in [Reg05], has turned out to be an amazingly versatile basis for cryptographic constructions
  • Simulation-Secure Threshold PKE from LWE with Polynomial Modulus
    In LWE based cryptosystems, using small (polynomially large) ciphertext modulus improves both efficiency and security In threshold encryption, one often needs simulation security: the ability to simulate decryption shares without the secret key
  • Benchmarking Attacks on Learning with Errors
    Given the security-critical nature of LWE, we need concrete benchmarks of LWE attack performance at near-real-world settings Useful benchmarks settings should use real-world parameters and have tunable hardness settings We propose: Benchmarks based on standardized CRYSTALS-KYBER and HE parameters
  • CS 294. The Learning with Errors Problem: Introduction and Basic . . .
    The learning with errors (LWE) problem was introduced in its current form in a seminal work of Oded Regev for which he won the Godel prize in 2018 In its typical form, the LWE problem asks to solve a system of noisy linear equations
  • Learning with Errors (LWE): The Foundation of Post-Quantum . . . - Medium
    What is the Learning with Errors Problem? The Learning with Errors (LWE) problem can be described as a generalization of solving noisy linear equations Given a system of linear equations with
  • The Hardness of LWE and Ring-LWE: A Survey - IACR
    We start by introducing both Ring-LWE and LWE and their mathematical foundations, focusing on lattices and algebraic number theory Then, we sketch the classical hardness proof for LWE and extend the proof techniques to the ring case
  • AlgebraicallyStructuredLWE,Revisited
    variants defined over number fields We then use this framework to give much simpler, more general, and tighter reductions from Ring-LWE to other algebraic LWE variants, including Module-LW





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