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In a recent paper the authors and their collaborators proposed a new hard problem, called the finite field isomorphism problem, and they used it to construct a fully homomorphic encryption scheme. In ...
If qq is a prime and nn is a positive integer then any two finite fields of order qnqn are isomorphic. Elements of these fields can be thought of as polynomials with coefficients chosen modulo qq, and...
This paper investigates the mathematical structure of the ``Isomorphism of Polynomial with One Secret'' problem (IP1S). Our purpose is to understand why for practical parameter values of IP1S most ran...
Edwards curves are an alternate model for elliptic curves, which have attracted notice in cryptography. We give exact formulas for the number of $\Fq$-isomorphism classes of Edwards curves and twisted...
This paper presents a practical cryptanalysis of the Identification Scheme proposed by Patarin at Crypto 1996. This scheme relies on the hardness of the Isomorphism of Polynomial with One Secret (IP1S...
In this paper, we investigate the difficulty of the Isomorphism of Polynomials (IP) Problem as well as one of its variant IP1S. The Isomorphism of Polynomials is a well-known problem studied in mult...
We give the number of the isomorphism classes of hyperelliptic curves of genus 3 defined over finite fields Fpn, p 6= 2; 7: These results have applications to cryptography.
We give the exact number and representatives of the isomorphism, which preserves infinity, classes of hyperelliptic curves of genus 2 over finite fields with characteristic 2 in most cases. These re...
In this paper we determine the number of isomorphism classes of Picard curves, i.e., superelliptic curves y3 = f(x) of genus three, over finite fields of characteristic different from 3. In the proc...
Raising of the fixed element of prime order group to arbitrary degree is the main operation specified by digital signature algorithms DSA, ECDSA. Fast exponentiation algorithms are proposed. Algorit...

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