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Titlebook: Algorithmic Number Theory; 7th International Sy Florian Hess,Sebastian Pauli,Michael Pohst Conference proceedings 2006 Springer-Verlag Berl

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A Modular Method for Computing the Splitting Field of a Polynomiallois group .. by .-adic Stauduhar’s method. This method uses the knowledge of .. with its action on the roots of . over a .-adic number field, and it reduces the computation of .. to solving systems of linear equations modulo some powers of . and Hensel liftings. We provide a careful treatment on re
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Doubly-Focused Enumeration of Pseudosquares and Pseudocubesies known as pseudosquares and pseudocubes. In the process, a novel method of solving simultaneous congruences—doubly-focused enumeration— is examined. This technique, first described by D. J. Bernstein, allowed us to obtain record-setting sieve computations in software on general purpose computers.
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LLL on the Averagehan what was expected from the worst-case proved bounds, both in terms of the running time and the output quality. In this article, we investigate this puzzling statement by trying to model the average case of lattice reduction algorithms, starting with the celebrated Lenstra-Lenstra-Lovász algorith
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On the Randomness of Bits Generated by Sufficiently Smooth Functionsed to be statistically random most of the time. Here we investigate their computational hardness: given a part of the binary expansion of exp x, can one recover .? We describe a heuristic technique to address this type of questions. It relies upon Coppersmith’s heuristic technique — itself based on
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