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Orthogonal polynomials / Numerical analysis / Line spectral pairs / Applied mathematics / Chebyshev polynomials / Polynomials / Root-finding algorithm / Daubechies wavelet / Stable polynomial / Mathematical analysis / Mathematics / Digital signal processing


Document Date: 2013-08-15 13:13:09

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City

Tampa / London / San Diego / New York / /

Company

Oxford University Press / Prentice-Hall / /

Country

Canada / United Kingdom / /

Currency

pence / USD / /

Facility

University of Toronto / McGill University / /

IndustryTerm

iterative root finding algorithm / real-time environment / root finding algorithms / root finding algorithm / function evaluationsforthis algorithm / given root finding algorithm / comerative root finding algorithm / numerical algorithm / e-jwMl / digital signal processing / stable algorithm / /

Organization

INRS-Ttltcommunications / University of Toronto / Toronto / Oxford University / Department of Electrical Engineering / McGill University / Montreal / /

Person

J. D. Markel / A. H.Gray / Jr. / RAVI PRAKASH RAMACHANDRAN / PETER KABAL / /

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Position

Professor / Associate Professor in the Department / /

ProgrammingLanguage

LPC / /

ProvinceOrState

Florida / California / Ontario / /

Technology

comerative root finding algorithm / root finding algorithms / iterative root finding algorithm / given root finding algorithm / numerically stable algorithm / T- 1 / numerical algorithm / function evaluationsforthis algorithm / DSP / root finding algorithm / -1 algorithm / /

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