SU\G(𝔾)/K·U

Coefficient Bounds in the Lorentz Representation of a Polynomial

D. S. Lubinsky, Zvi Ziegler

Type: Article

Publication Date: 1990-06-01

Citations: 13

DOI: https://doi.org/10.4153/cmb-1990-033-1

Abstract

Abstract Each polynomial P(x) has a "Lorentz representation", of the form This representation becomes unique if we insist that n equals the degree of P . Motivated partly by questions involving polynomials with integer coefficients, we investigate the relationship between

Locations

  • Canadian Mathematical Bulletin - View - PDF

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Works Cited by This (5)

Action Title Year Authors
+ On Incomplete Polynomials 1978 Edward B. Saff
R. S. Varga
+ On polynomials with positive coefficients 1988 Tamås Erdélyi
J. Szabados
+ Approximation of Functions 1967 T. J. Rivlin
H. L. Garabedian
+ Introduction to Approximation Theory 1969 T. J. Rivlin
E. W. Cheney
+ Bernstein polynomials 2016 Nathan Carter