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- W2316990127 abstract "Abstract Generalized polynomials are defined as products of polynomials raised to positive real powers. The generalized degree can be introduced in a natural way. Several inequalities holding for ordinary polynomials are expected to be true for generalized polynomials, by utilizing the generalized degree in place of the ordinary one. Based on Remez-type inequalities on the size of generalized polynomials, we establish Bernstein and Markov type inequalities for generalized non-negative polynomials, obtaining the best possible result up to a multiplicative absolute constant." @default.
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- W2316990127 date "1991-06-01" @default.
- W2316990127 modified "2023-09-25" @default.
- W2316990127 title "Bernstein and Markov Type Inequalities for Generalized Non-Negative Polynomials" @default.
- W2316990127 doi "https://doi.org/10.4153/cjm-1991-030-3" @default.
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