generatingfunctionology Herbert S. Wilf

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Date: 2002-10-18 12:51:26 Integer sequences Number theory Generating function Functions and mappings Recurrence relation Partition Fibonacci number Formal power series Series Mathematics Mathematical analysis Combinatorics		generatingfunctionology Herbert S. Wilf Add to Reading List Source URL: www.math.upenn.edu Download Document from Source Website File Size: 1,19 MB Share Document on Facebook

	7 Polynomials This chapter will discuss univariate polynomials and related objects, mainly rational functions and formal power series. We will first see how to perform with Sage some transformations like the Euclidean d DocID: 1tCBj - View Document
	The construction of the field of Transseries a logarithmic-exponential field extension of R((x −1 )) Santiago Camacho on work by van den Dries, Macintyre, and Marker DocID: 1oVJ4 - View Document
	FPS A Package for the Automatic Calculation of Formal Power Series Wolfram Koepf ZIB Berlin DocID: 1n2lN - View Document
	PROBLEM SET 11: GENERATING FUNCTIONS DUE: A formal power series is an infinite sum A(x) = a0 + a1 x + a2 x2 + a3 x3 + · · · where the coefficients lie in Q, R or in C (or some other field, for example the f DocID: 1molp - View Document
	A FAST ALGORITHM FOR REVERSION OF POWER SERIES FREDRIK JOHANSSON Abstract. We give an algorithm for reversion of formal power series, based on an efficient way to implement the Lagrange inversion formula. Our algorithm r DocID: 1jqwt - View Document