The pseudohyperbolic metric and Bergman spaces in the ball

By Peter L. Duren, Rachel J. Weir. 2006

61 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Applied Mathematics

View Paper: https://www.semanticscholar.org/paper/3911b5d034f13f66c3fc4156cdcca0640042e5ab

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Dror Varolin
2. Marco Abate
3. A. Schuster

In Applied Mathematics

1. Jasmin Raissy
2. Alberto Saracco
3. Marco Abate
4. Dror Varolin
5. A. Schuster

Citations in the corpus

• Toeplitz operators and Carleson measures in strongly pseudoconvex domains (2012, background): “Then it is possible to prove (see Luecking [29] for D = ∆, Zhu [38], Duren and Weir [13] and Kaptanoğlu [21] for D = B, and our previous paper [3] for D strongly pseudoconvex) that a finite positive measure μ is a Carleson measure of A(D) if and only if for some (and hence all) 0 < r < 1 there is a ”
• Toeplitz Operators and Carleson Measures on Generalized Bargmann–Fock Spaces (2011, methodology): “The geometric characterization of Carleson measures in the Hardy space is classical, and in the unweighted Bergman space of the disk and the ball it has been treated more recently by Luecking [10] and Duren–Weir [6] respectively.”