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- W2998549969 abstract "We define fractional degree complete homogeneous symmetric polynomials via Jacobi's bialternant formula and derive a representation of these polynomials as moments of a probability density with good properties. This representation allows us to give an alternative proof of Hunter's result on the positive definiteness of the classical complete homogeneous symmetric polynomials of even degree $2p$ and also enables us to extend this result to real degrees $mu$ with $|mu-2p|< 1/2$." @default.
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- W2998549969 date "2020-01-06" @default.
- W2998549969 modified "2023-09-27" @default.
- W2998549969 title "Representing Complete Homogeneous Symmetric Polynomials of Fractional Degree as Moments of Probability Densities" @default.
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