2 citations · 8 across the 13 of their papers we have counts for
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math.CA2012
Approximation on the complex sphere
Huda Alsaud, Alexander Kushpel, Jeremy Levesley
We develop new elements of harmonic analysis on the complex sphere on the basis of which Bernstein's, Jackson's and Kolmogorov's inequalities are established. We apply these result…
math.CA2012★ 2 cited
A Multiplier Version of the Bernstein Inequality on the Complex Sphere
Alexander Kushpel, Jeremy Levesley
We prove a multiplier version of the Bernstein inequality on the complex sphere. Included in this is a new result relating a bivariate sum involving Jacobi polynomials and Gegenbau…