Results 31 to 40 of about 440 (199)
Hankel Operators on the Weighted LP-Bergman Spaces with Exponential Type Weights
Abstract and Applied Analysis, 2014 We characterize the boundedness and compactness of the Hankel operator with conjugate analytic symbols on the weighted LP-Bergman spaces with exponential type weights.
Hong Rae Cho, Jeong Wan Seo
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On Stević-Sharma Operators from General Class of Analytic Function Spaces into Zygmund-Type Spaces
Journal of Function Spaces, 2022 A Stevic′-Sharma operator denoted by Tψ1,ψ2,φ is a generalization product of multiplication, differentiation, and composition operators. In this paper, we characterize the bounded and compact Stevic′-Sharma operator Tψ1,ψ2,φ from a general class X of ...
M. A. Bakhit, A. Kamal
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Asset Redeployability and Biodiversity Risk
Business Strategy and the Environment, EarlyView.ABSTRACT We examine how asset redeployability influences a firm's exposure to biodiversity risk. Our empirical analysis provides robust evidence that firms possessing greater levels of redeployable assets exhibit significantly lower biodiversity risk.
Mostafa Monzur Hasan +2 more
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Bounded holomorphic projections for exponentially decreasing weights
Journal of Function Spaces and Applications, 2008 We construct generalized Bergman projections on a large class of weighted L∞–spaces. The examples include exponentially decreasing weights on the unit disc and complex plane.
Wolfgang Lusky, Jari Taskinen
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The backward shift on weighted Bergman spaces.
Michigan Mathematical Journal, 1996 The authors study the backward shift-invariant subspaces of the weighted Bergman spaces \(A_\alpha^p\) for \(\alpha>-1\) and \(1\leq ...
Aleman, Alexandru, Ross, William T.
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Oikos, EarlyView.Landscape features can shape the occurrence and strength of predator–prey interactions by influencing predation risk and prey distribution. In the High Arctic, some bird species select nesting sites with physical features that impede access for their main terrestrial predator, the Arctic fox.
Marylou Beaudoin +6 more
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A NOTE ON A TWO-PARAMETER FAMILY OF OPERATORS ${\MATHCAL A}^{B,C}$ ON WEIGHTED BERGMAN SPACES
Проблемы анализа, 2019 In this article, we prove that the two-parameter family of operators Ab,c is bounded on the weighted Bergman spaces B p α+c−1 if α + 2 < p and unbounded if α + 2 = p.
S. Naik, P. K. Nath
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Equivalent Bergman Spaces with Inequivalent Weights [PDF]
The Journal of Geometric Analysis, 2018 We give a proof that every space of weighted square-integrable holomorphic functions admits an equivalent weight whose Bergman kernel has zeroes. Here the weights are equivalent in the sense that they determine the same space of holomorphic functions.
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Demonstrating limitations of area‐restricted search as a foraging mechanism
Oikos, EarlyView.Foragers often rely on simple behavioral rules that translate local environmental cues into movement decisions. One of the most widespread rules is area‐restricted search (ARS), in which movement becomes less directional following resource encounters. ARS is generally considered effective for exploiting clustered resources, yet recent conceptual work ...
Inon Scharf
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Canonical isometry on weighted Bergman spaces [PDF]
Pacific Journal of Mathematics, 1989 Let u be an absolutely continuous measure on a domain \(D\subset \mathbb{C}^ N\) with a strictly positive continuous Radon-Nikodym derivative with respect to the Lebesgue measure. Let \(G(u)\) be the group of biholomorphic automorphisms \(\varphi\) of \(D\) which leave u invariant modulo holomorphic change of gauge (i.e.
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