Boundary Interpolation in the Ball

Authors

Daniel Alpay, Chapman UniversityFollow
Chen Dubi, Ben Gurion University of the Negev

Document Type

Article

Publication Date

2002

Abstract

We solve a boundary interpolation problem in the reproducing kernel Hilbert space of functions analytic in the unit ball of C^N with reproducing kernel 1/(1−∑1Nzkwk*). We introduce the notion of Brune factor (or Blaschke–Potapov factor of the third kind) in this setting.

Comments

This article was originally published in Linear Algebra and its Applications, volume 340, in 2002. DOI: 10.1016/S0024-3795(01)00411-6

Recommended Citation

D. Alpay and C. Dubi. Boundary interpolation in the ball. Linear Algebra and Applications, vol. 340 (2002) pp. 33-54.

Peer Reviewed

1

Copyright

Elsevier