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Constant-time polynomial multiplication is one of the most time-consuming operations in many lattice-based cryptographic constructions. For schemes based on the hardness of Ring-LWE in power-of-two cy...
In this work we apply information theoretically optimal arithmetic coding and a number of novel side-channel blinding countermeasure techniques to create BLZZRD, a practical, compact, and more quantum...
In recent years, lattice-based cryptography has been recognized for its many attractive properties, such as strong provable security guarantees and apparent resistance to quantum attacks, flexibility...
In 2014, Peikert presented an efficient and provably secure set of lower level primitives for practical post-quantum cryptography. These primitives also gave the first lattice-based scheme to provide ...
Lattice-based cryptography is the use of conjectured hard problems on point lattices in $\R^{n}$ as the foundation for secure cryptographic constructions. Attractive features of lattice cryptography i...
Security parameters and attack countermeasures for Lattice-based cryptosystems have not yet matured to the level that we now expect from RSA and Elliptic Curve implementations. Many modern Ring-LWE ...
In 2014, Peikert described the first practical lattice-based key exchange that is provably secure and provides perfect forward security. However, his presentation lacks concrete proposals for parame...
In security proofs of lattice based cryptography, bounding the closeness of two probability distributions is an important procedure. To measure the closeness, the R磂nyi divergence has been used inst...
Theory affinity: Λ◦λ is designed from the ground-up around the specialized ring representations, fast algorithms, and worst-case hardness proofs that have been developed for the Ring-LWE proble...

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