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Pairing-friendly elliptic curve constructions provide two elliptic curve groups which are both of prime order qq and usually each have a nontrivial cofactor hh. Due to the way these curves are typical...
The Hidden Subgroup Problem (HSP) aims at capturing all problems that are susceptible to be solvable in quantum polynomial time following the blueprints of Shor's celebrated algorithm. Successful solu...
Diffie-Hellman groups are a widely used component in cryptographic protocols in which a shared secret is needed. These protocols are typically proven to be secure under the assumption they are impleme...
We consider trace-zero subgroups of elliptic curves over a degree three field extension. The elements of these groups can be represented in compressed coordinates, i.e. via the two coefficients of the...
Several recent standards, including NIST SP 800- 56A and RFC 5114, advocate the use of “DSA” parameters for Diffie-Hellman key exchange. While it is possible to use such parameters securely, additiona...
Lossy trapdoor functions (LTDFs), proposed by Peikert and Waters (STOC'08), are known to have a number of applications in cryptography. They have been constructed based on various assumptions, which i...
Using Semaev’s summation polynomials, we derive a new equation for the Fqrational points of the trace zero variety of an elliptic curve defined over Fq. Using this equation, we produce an optimal-si...
We revisit the question of constructing secure general-purpose indistinguishability obfuscation (iO), with a security reduction based on explicit computational assumptions over multilinear maps. Pre...
We give an optimal-size representation for the elements of the trace zero subgroup of the Picard group of an elliptic or hyperelliptic curve of any genus, with respect to a field extension of any pr...
Pairings are typically implemented using ordinary pairingfriendly elliptic curves. The two input groups of the pairing function are groups of elliptic curve points, while the target group lies in th...
We prove that Cannon–Thurston maps are well–defined (that is, subgroup inclusion induces a map of the boundaries) for heavily distorted free subgroups inside the family of hyperbolic groups known as h...
THE SUBGROUP ALGORITHM FOR GENERATING UNIFORM RANDOM VARIABLES.
Objective: To determine if the frequency of self-testing of course material prior to actual examination improves examination scores, regardless of the actual scores on the self-testing. Methods: Prac...
The extension of majorization (also called the rearrangement ordering), to more general groups than the symmetric (permutation) group, is referred to as $G$-majorization. There are strong results in t...
We show that if G is a nontrivial, finite group of odd order, whose commutator subgroup [G,G] is cyclic of order p^m q^n, where p and q are prime, then every connected Cayley graph on G has a hamilton...

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