Smoothness Testing of Polynomials over Finite Fields Jean-Franc ¸ ois Biasse and Michael J. Jacobson Jr. Department of Computer Science, University of Calgary 2500 University Drive NW

First Page		Document Content
Date: 2016-05-19 17:03:48 Mathematics Multiplication Polynomials Algebra Multiplication algorithm Computer algebra ToomCook multiplication Karatsuba algorithm Degree of a polynomial Finite field Remainder Computational complexity of mathematical operations		Smoothness Testing of Polynomials over Finite Fields Jean-Franc ¸ ois Biasse and Michael J. Jacobson Jr. Department of Computer Science, University of Calgary 2500 University Drive NW Add to Reading List Source URL: www.lix.polytechnique.fr Download Document from Source Website File Size: 331,66 KB Share Document on Facebook

	Gift Annuities and Charitable Remainder Trusts DocID: 1v0vc - View Document
	Berit Nilsen Givens* (), 3801 W Temple Ave, Pomona, CAThe Chinese Remainder Theorem and knitting stitch patterns. The Chinese Remainder Theorem (CRT) is a classical result in n DocID: 1uV5R - View Document
$Remainder Due: Friday 17th Let p(x) = x^{2011} + x^{1783} - 3x^{1707} + 2x^{341} + 3x^Find the$	Remainder Due: Friday 17th Let p(x) = x^{2011} + x^{1783} - 3x^{1707} + 2x^{341} + 3x^Find the DocID: 1uTz4 - View Document
	QUICK START GUIDE: CUSTOM REMAINDER RULES EZID users may choose to create custom remainders for their identifiers. To ensure that the DocID: 1uCqz - View Document
	To make a booking you must complete an application form and pay a deposit for your selected project travel arrangements. We will then invoice you for the remainder of the project cost. We then require a further payment DocID: 1uyOh - View Document