Author:
Baker B. M.,Handelman D. E.
Abstract
Let {Pi} be a sequence of real (Laurent) polynomials each of which has no negative coefficients, and suppose that f is a real polynomial. Consider the problem of deciding whetherfor all integers k, there exists Nsuch that the product of polynomials(*) Pk+1. Pk+2.....Pk+N·ƒ has no negative coefficients.
Publisher
Canadian Mathematical Society
Cited by
9 articles.
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