Uniform spacing of zeros of orthogonal polynomials for locally doubling measures
Uniform spacing of zeros of orthogonal polynomials for locally doubling measures
Recently it has been shown, that if a weight has the doubling property on its support [− 1,1], then the zeros of the associated orthogonal polynomials are uniformly spaced: if θm,j and θm,j+1 are the places in [0,π], for which cosθm,j and cosθm,j+1 is the j-th and the j+1-th zero …