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We use extensions of tropical algebras as platforms for very efficient public key exchange protocols.
The Cocks Identity Based Encryption (IBE) scheme, proposed in 2001 by Clifford Cocks, has been the standard for Quadratic Residue-based IBE. It had been long believed that this IBE did not have enough...
For r at least 3, p at least 2, we classify all actions of the groups Diff^r_c(R) and Diff^r_+(S1) by C^p -diffeomorphisms on the line and on the circle. This is the same as describing all nontrivial ...
We give a generalization of the Diffie-Hellman key agreement scheme that is based on the hardness of computing homomorphic images from an algebra to another. We formulate computational and decision ve...
Method of secure evaluation of polynomial y=F(x_1, …, x_k) over some rings on untrusted computer is proposed. Two models of untrusted computer are considered: passive and active. In passive model untr...
Method of secure evaluation of polynomial y=F(x_1, …, x_k) over some rings on untrusted computer is proposed. Two models of untrusted computer are considered: passive and active. In passive model untr...
We study analogues of Tate’s conjecture on homomorphisms for abelian varieties when the ground field is finitely generated over an algebraic closure of a finite field. Our results cover the case of ab...
We introduce some equivalent notions of homomorphisms between quantum groups that behave well with respect to duality of quantum groups. Our equivalent definitions are based on bicharacters, coactions...
Suppose that $X$ and $Y$ are surfaces of finite topological type, where $X$ has genus $g\geq 6$ and $Y$ has genus at most $2g-1$; in addition, suppose that $Y$ is not closed if it has genus $2g-1$. O...
Approximate algebraic structures play a defining role in arithmetic combinatorics and have found remarkable applications to basic questions in number theory and pseudorandomness. Here we study appro...
Approximate algebraic structures play a defining role in arithmetic combinatorics and have found remarkable applications to basic questions in number theory and pseudorandomness.
Let  GL(V ) be a quasisimple classical group in its natural representation over a finite vector space V , and let  = NGL(V )().
In this paper, we produce topologized versions of two theorems. One is due to Borel and Tits [2] and is concerned with abstract homomorphisms of absolutely almost simple algebraic groups.
Efficient zero-knowledge proofs of knowledge for group homomorphisms are essential for numerous systems in applied cryptography. Especially, protocols for proving knowledge of discrete logarithms i...
We present e±ciently computable homomorphisms of the groups G2 and GT for pairings G1 £ G2 ! GT . This allows exponentiation in G2 and GT to be accelerated using the Gallant-Lambert-Vanstone m...

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