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Consider a PPT two-party protocol Π=(A,B)Π=(A,B) in which the parties get no private inputs and obtain outputs OA,OB∈{0,1}OA,OB∈{0,1}, and let VAVA and VBVB denote the parties' individual views. Proto...
The contribution vector (convec) of a secret sharing scheme is the vector of all share sizes divided by the secret size. A measure on the convec (e.g., its maximum or average) is considered as a crite...
We propose new constructions of leakage-resilient public-key encryption (PKE) and identity-based encryption (IBE) schemes in the bounded retrieval model (BRM). In the BRM, adversaries are allowed to o...
Information theoretically secure secret-key exchange between two parties, Alice and Bob, is a well-studied problem that is provably impossible without additional assumptions. However, it has shown to ...
In a recent paper, Aggarwal, Joux, Prakash, and Santha (AJPS) describe an ingenious public-key cryptosystem mimicking NTRU over the integers. This algorithm relies on the properties of Mersenne primes...
Let (b1,…,bn)(b1,…,bn) be a lattice basis with Gram-Schmidt orthogonalization (b∗1,…,b∗n)(b1∗,…,bn∗), the quantities ∥b1∥/∥b∗i∥∥b1∥/∥bi∗∥ for i=1,…,ni=1,…,n play im...
A secret sharing scheme is non-perfect if some subsets of players that cannot recover the secret value have partial information about it. The information ratio of a secret sharing scheme is the rati...
Superpolynomial lower bounds on the average information ratio of linear secret sharing scheme are presented in this note for the first time. The previously known superpolynomial lower bounds applied o...
In this paper we study the ratio (n) = 2(n) 2(n) , where 2(n) is the number of primitive polynomials and 2(n) is the number of irreducible polynomials in GF(2)[x] of degree n. Let n = Q`i=1 prii...
In this paper we study the ratio (n) = 2(n) 2(n) , where 2(n) is the number of primitive polynomials and 2(n) is the number of irreducible polynomials in GF(2)[x] of degree n.

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