Abstract Fix an integer m > 2 and let K be a number field containing the mth roots of unity with ring of integers R. Suppose that a is an element of K with a = c d for c, d ∈ R, and that b is an ideal of R relatively - Lenstra–Lenstra–Lovász lattice basis reduction algorithm - Document - PDFSEARCH.IO

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	Abstract Fix an integer m > 2 and let K be a number field containing the mth roots of unity with ring of integers R. Suppose that a is an element of K with a = c/d for c, d ∈ R, and that b is an ideal of R relatively Add to Reading List Document Date: 2013-08-17 18:16:01 Open Document File Size: 682,29 KB Share Result on Facebook City Portland / / Company BP / / IndustryTerm energy / / Organization Reed College / American Mathematical Society / / Person Missy Rohs / Sam Bean / Jodi Benotovich / Dan Handelman / Jerry Shurman / David Perkinson / Trisha Pancio / Hendrik Lenstra / H. W. Lenstra / Jr. / Kristian Williams / Christina Holzer / A. K. Lenstra / Hallie Hargrave / L. Lov´ asz / Darcy Lyon / Joe Buhler / / Position thesis adviser / happy mathematician / / Technology 37 38 44 48 52 Chapter V. Algorithm / LLL Algorithm / be done using the LLL algorithm / / SocialTag Lattice points Algebraic number theory Analytic geometry Lattice Lenstra–Lenstra–Lovász lattice basis reduction algorithm Algebraic number field Field extension Vector space Ideal lattice cryptography Algebra

Abstract Fix an integer m > 2 and let K be a number field containing the mth roots of unity with ring of integers R. Suppose that a is an element of K with a = c/d for c, d ∈ R, and that b is an ideal of R relatively Add to Reading List