On the hardness of module-LWE with binary secret
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Publication:826282
DOI10.1007/978-3-030-75539-3_21zbMath1479.94133OpenAlexW3158568869MaRDI QIDQ826282
Corentin Jeudy, Adeline Roux-Langlois, Katharina Boudgoust, Weiqiang Wen
Publication date: 20 December 2021
Full work available at URL: https://doi.org/10.1007/978-3-030-75539-3_21
Related Items (7)
On the hardness of module-LWE with binary secret ⋮ A trace map attack against special ring-LWE samples ⋮ On the hardness of module learning with errors with short distributions ⋮ A thorough treatment of highly-efficient NTRU instantiations ⋮ BLOOM: bimodal lattice one-out-of-many proofs and applications ⋮ Entropic hardness of Module-LWE from module-NTRU ⋮ Hardness of (M)LWE with semi-uniform seeds
Cites Work
- Unnamed Item
- On the hardness of module-LWE with binary secret
- Limits on the hardness of lattice problems in \(\ell_{p}\) norms
- On the ring-LWE and polynomial-LWE problems
- Short, invertible elements in partially splitting cyclotomic rings and applications to lattice-based zero-knowledge proofs
- Hardness of LWE on general entropic distributions
- Noninteractive zero knowledge for NP from (Plain) Learning With Errors
- Worst-case to average-case reductions for module lattices
- Large modulus ring-LWE \(\geq \) module-LWE
- Generalized compact knapsacks, cyclic lattices, and efficient one-way functions
- Towards classical hardness of module-LWE: the linear rank case
- (Leveled) fully homomorphic encryption without bootstrapping
- Trapdoors for Lattices: Simpler, Tighter, Faster, Smaller
- FHEW: Bootstrapping Homomorphic Encryption in Less Than a Second
- An Improved BKW Algorithm for LWE with Applications to Cryptography and Lattices
- Trapdoors for hard lattices and new cryptographic constructions
- On Ideal Lattices and Learning with Errors over Rings
- An Efficient and Parallel Gaussian Sampler for Lattices
- Efficient Public Key Encryption Based on Ideal Lattices
- Public-key cryptosystems from the worst-case shortest vector problem
- On Ideal Lattices and Learning with Errors over Rings
- Worst‐Case to Average‐Case Reductions Based on Gaussian Measures
- Efficient Fully Homomorphic Encryption from (Standard) $\mathsf{LWE}$
- Classical hardness of learning with errors
- On lattices, learning with errors, random linear codes, and cryptography
- On lattices, learning with errors, random linear codes, and cryptography
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