Abstract
A relation between double Dirichlet averages and multivariate complex B-splines is presented. Based on this relationship, a formula for the computation of certain moments of multivariate complex B-splines is derived. In addition, an infinite-dimensional analogue of the Lauricella function $F_B$ is defined and a relation to the moments of multivariate complex B-splines is presented.
Citation
P. Massopust. "Moments of Complex B-Splines." Commun. Math. Anal. 12 (2) 58 - 70, 2012.
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