<--- Back to Details
First PageDocument Content
Mathematics / Algebra / Abstract algebra / Finite fields / Field theory / Angle / Sine / Factorial / XTR / Valuation / Non-analytic smooth function / Proof that  is irrational
Date: 2005-01-20 08:49:29
Mathematics
Algebra
Abstract algebra
Finite fields
Field theory
Angle
Sine
Factorial
XTR
Valuation
Non-analytic smooth function
Proof that is irrational

IEEE TRANSACTIONS ON COMPUTERS, VOL. ??, NO. ??, ??? A New Range-Reduction Algorithm N. Brisebarre, D. Defour, P. Kornerup, J.-M Muller and N. Revol

Add to Reading List

Source URL: perso.ens-lyon.fr

Download Document from Source Website

File Size: 156,23 KB

Share Document on Facebook

Similar Documents

Generating Function and a Rodrigues Formula for the Polynomials in d–Dimensional Semiclassical Wave Packets George A. Hagedorn∗ Department of Mathematics and Center for Statistical Mechanics and Mathematical Physics

Generating Function and a Rodrigues Formula for the Polynomials in d–Dimensional Semiclassical Wave Packets George A. Hagedorn∗ Department of Mathematics and Center for Statistical Mechanics and Mathematical Physics

DocID: 1rj95 - View Document

1. Proof by contradiction Po-Shen Loh CMU Putnam Seminar, Fall

1. Proof by contradiction Po-Shen Loh CMU Putnam Seminar, Fall

DocID: 1pxfX - View Document

Integer sequences / Number theory / Operator theory / Fibonacci number / Non-analytic smooth function / Mathematics / Equivalence relation / Mathematical analysis

Mathematics 320 Midterm Examination, Spring[removed]Marchisotto] Each question has a value of 40 points. Please show all your work. NAME: 1. For each of the following circle your answer and give a justification:

DocID: S1Wx - View Document

The number of squares and Bh [g] sets by ben green1 (Cambridge) 1. Introduction. In this paper we investigate the P problem of minimising, over all functions f : {1, . . . , N } → R with x f (x) = N , the quantity

The number of squares and Bh [g] sets by ben green1 (Cambridge) 1. Introduction. In this paper we investigate the P problem of minimising, over all functions f : {1, . . . , N } → R with x f (x) = N , the quantity

DocID: GNzY - View Document

Restricted Boltzmann Machines are Hard to  Approximately Evaluate or Simulate

Restricted Boltzmann Machines are Hard to Approximately Evaluate or Simulate

DocID: su5Y - View Document