Results 51 to 60 of about 663,433 (237)
$L^p$ estimates for the Bergman projection on some Reinhardt domains [PDF]
, 2017 We obtain $L^p$ regularity for the Bergman projection on some Reinhardt domains. We start with a bounded initial domain $\Omega$ with some symmetry properties and generate successor domains in higher {dimensions}.
Zhenghui Huo
semanticscholar +1 more source
Major Cybersecurity Breaches: Shaping Corporate Cybersecurity Policies and Closing the Gaps
Journal of Corporate Accounting &Finance, EarlyView.ABSTRACT As digitalization accelerates, cybercrime has intensified in both scale and impact over the past two decades. This study aims to critically examine major cybersecurity events, assess them through the lens of routine activity theory, examine insight from three other established criminological and organizational theories, and address central ...
Laura K. Rickett, Deborah Smith
wiley +1 more source
Journal of Organizational Behavior, EarlyView.ABSTRACT In a post‐Dobbs United States, employers may play a significant role in access to abortion, a critical healthcare issue for women and people who can become pregnant. Yet, we have limited systematic knowledge of what organizations offer in terms of abortion‐facilitative actions and how these actions are perceived by employees.
Keaton A. Fletcher +4 more
wiley +1 more source
Weighted Bergman projections on the Hartogs triangle
Journal of Mathematical Analysis and Applications, 2017 We prove the $L^p$ regularity of the weighted Bergman projection on the Hartogs triangle, where the weights are powers of the distance to the singularity at the boundary. The restricted range of $p$ is proved to be sharp. By using a two-weight inequality on the upper half plane with Muckenhoupt weights, we can consider a slightly wider class of weights.
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Strategic Change, EarlyView.ABSTRACT This article presents a decade of research on Open Data Business Models (ODBM), aiming to identify conceptual gaps, categorize thematic trends, and propose an integrative framework. This paper, based on a systematic literature review (SLR) of 60 peer‐reviewed studies, develops a coherent framework that explains how ODBMs are formed, adapted ...
Saeed Rouhani +3 more
wiley +1 more source
On smoothing properties of the Bergman projection [PDF]
Journal of Mathematical Analysis and Applications, 2021 Some additions and corrections are added, for instance in Theorem 1.3 and Theorem 1 ...
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Sobolev regularity of the canonical solutions to $\bar{\partial }$ on product domains
Comptes Rendus. MathématiqueLet $\Omega $ be a product domain in $\mathbb{C}^n, n\ge 2$, where each slice has smooth boundary. We observe that the canonical solution operator for the $\bar{\partial }$ equation on $\Omega $ is bounded in $W^{k,p}(\Omega )$, $k\in \mathbb{Z ...
Zhang, Yuan
doaj +1 more source
Bergman Projections and Operators on Hardy Spaces
Journal of Functional Analysis, 1997 Let \(D\) denote the unit disk in the complex plane. For \(s>0\) let \(z= re^{i\theta}\) be a point in \(D\) and let \(dm_s\) be the measure \(dm_s(z)=(s/\pi)(1- r^2)^{s-1}dm(z)\), where \(dm\) is a two-dimensional Lebesgue measure. \(P_s\) denotes the orthogonal projection of \(L^2(dm_s)\) to \(L^2_a(dm_s)\), then \(\lim_{s\to 0} P_sF(z)= P_+F(z ...
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Quarterly Journal of the Royal Meteorological Society, EarlyView.Fifteen size‐resolved aerosol samples collected during marine fog, with adjacent ambient observations, show that coarse sea salt aerosol is rapidly grown and lost in the northwest North Atlantic Ocean except when subject to extreme winds. The persistence of fog in the absence of sea salt is determined by available fine‐mode aerosol, where greater ...
Leyla Salehpoor +10 more
wiley +1 more source
The Bergman projection on harmonic functions [PDF]
Studia Mathematica, 1987 The behavior of the Bergman projection on various spaces of harmonic functions is studied. It is proved that if D is a strictly pseudoconvex bounded domain in \({\mathbb{C}}^ n\) with boundary of class \(C^ 4\) then its Bergman projection extends continuously to a projection from \(L^ 1 Harm(D)\) onto \(L^ 1 H(D)\) and maps continuously \(L^{\infty}(D)\
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