<--- Back to Details
First PageDocument Content
Orthogonal polynomials / Polynomials / Integer sequences / Chebyshev polynomials / Recurrence relation / Fibonacci polynomials / Lucas number / Generalizations of Fibonacci numbers / Dickson polynomial / Mathematics / Fibonacci numbers / Mathematical analysis
Date: 2007-03-27 10:35:31
Orthogonal polynomials
Polynomials
Integer sequences
Chebyshev polynomials
Recurrence relation
Fibonacci polynomials
Lucas number
Generalizations of Fibonacci numbers
Dickson polynomial
Mathematics
Fibonacci numbers
Mathematical analysis

Fibonacci numbers and trigonometric identities N. Garnier

Add to Reading List

Source URL: math.univ-lille1.fr

Download Document from Source Website

File Size: 136,91 KB

Share Document on Facebook

Similar Documents

Recursions Tanya Khovanova October 17, 2011 Class Discussion Recursions. Characteristic polynomials. Fibonacci numbers:

DocID: 18UAp - View Document

Polynomials / Number theory / Binomial coefficient / Lucas number / Bernoulli polynomials / Mathematics / Fibonacci numbers / Integer sequences

Annales Mathematicae et Informaticae[removed]pp. 255–263 Proceedings of the 15th International Conference on Fibonacci Numbers and Their Applications Institute of Mathematics and Informatics, Eszterházy Károly Coll

DocID: F2VP - View Document

Recurrence relation / Theory of computation / Generating function / Fibonacci number / Polynomial / Sequence / Vector space / Generalizations of Fibonacci numbers / Classical orthogonal polynomials / Mathematics / Algebra / Abstract algebra

2009 University of Manitoba Mathletics Training WEEK 6: Sequences and Recursion (Draft: October 21, 2009) A sequence is a finite or infinite list of numbers, often denoted formally with notations like N {an }∞ n=1 ; {a

DocID: BAz0 - View Document

Orthogonal polynomials / Integer sequences / Probability theory / Fibonacci number / Factorial / Expected value / Independence / Function / Binomial coefficient / Mathematics / Mathematical analysis / Combinatorics

Massachusetts Institute of Technology 6.042J/18.062J, Fall ’05: Mathematics for Computer Science Prof. Albert R. Meyer and Prof. Ronitt Rubinfeld December 21 revised December 22, 2005, 1118 minutes

DocID: ApZC - View Document

Combinatorics / Number theory / Orthogonal polynomials / Binomial coefficient / Factorial / Floor and ceiling functions / Fibonacci number / Proof that π is irrational / Bessel function / Mathematics / Mathematical analysis / Integer sequences

PUTNAM PROBLEM SOLVING SEMINAR WEEK 5: SUMS AND SERIES ALOK AGGARWAL The Rules. There are way too many problems here to consider. Just pick a few problems you like and play around with them. You are not allowed to try a

DocID: evFP - View Document