arXiv:1911.05982 [math.CA]AbstractReferencesReviewsResources
Stable equilibria for the roots of the symmetric continuous Hahn and Wilson polynomials
Published 2019-11-14Version 1
We show that the gradient flows associated with a recently found family of Morse functions converge exponentially to the roots of the symmetric continuous Hahn polynomials. By symmetry reduction the rate of the exponential convergence can be improved, which is clarified by comparing with corresponding gradient flows for the roots of the Wilson polynomials.
Comments: 20 pages, 6 figures, LaTeX2e
Categories: math.CA
Related articles: Most relevant | Search more
arXiv:2202.11308 [math.CA] (Published 2022-02-23)
Convergence of Oja's online principal component flow
The Askey scheme as a four-manifold with corners
arXiv:math/0206199 [math.CA] (Published 2002-06-19)
Beta-integrals and finite orthogonal systems of Wilson polynomials