JAIST Repository: On Secure and Fast Elliptic Curve Cryptosystems over F_p

In 1989 John joined Laboratory for Foundations of Computer Science, University of Edinburgh, and started his career in computer science.. In Edinburgh John mostly focused

More pre- cisely, the dual variants of Differentiation VII and Completion for corepresen- tations are described and (following the scheme of [12] for ordinary posets) the

Some known results about linearly recursive sequences over base fields are generalized to linearly (bi)recursive (bi)sequences of modules over arbitrary com- mutative ground rings..

The initial results in this direction were obtained in [Pu98] where a description of quaternion algebras over E is presented and in [GMY97] where an explicit description of

(The origin is in the center of each figure.) We see features of quadratic-like mappings in the parameter spaces, but the setting of elliptic functions allows us to prove the

The theorem also implies that all p-adic L-functions for elliptic curves at odd primes p of semi-stable ordinary reductions are integral elements in the Iwasawa algebra.. See

It is well known that an elliptic curve over a finite field has a group structure which is the product of at most two cyclic groups.. Here L k is the kth Lucas number and F k is the

In [9], it was shown that under diffusive scaling, the random set of coalescing random walk paths with one walker starting from every point on the space-time lattice Z × Z converges