Ag-based delafossite structure prepared by solid-state reaction: investigation of optical, electrical, and dielectric properties. [PDF]
Mnakri M +4 more
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The effect of deep brain stimulation on cortico-subcortical networks in Parkinson's disease patients with freezing of gait: Exhaustive exploration of a basic model. [PDF]
Popova M +5 more
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Cryptic Ontogenetic Changes in the Ventral Coloration of a Color Polymorphic Wall Lizard (Podarcis muralis). [PDF]
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Impact of Intrauterine Insults on Fetal and Postnatal Cerebellar Development in Humans and Rodents. [PDF]
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Refined two weight estimates for the Bergman projection
We prove sufficient conditions for the two-weight boundedness of the Bergman projection on the unit ball. The first condition is in terms of Orlicz averages of the weights, while the second condition is in terms of the mixed B∞\documentclass[12pt ...
Gianmarco Brocchi
semanticscholar +3 more sources
Bergman projection induced by radial weight [PDF]
The question of when the Bergman projection $P_ω$ induced by a radial weight $ω$ on the unit disc is a bounded operator from one space into another is of primordial importance in the theory of Bergman spaces. The long-standing problem of describing the radial weights $ω$ such that $P_ω$ is bounded on the Lebesgue space $L^p_ω$ had been known to experts
Rättyä, Jouni +1 more
exaly +5 more sources
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Weak-type regularity of the Bergman projection on generalized Hartogs triangles in ℂ3
Complex Variables and Elliptic Equations, 2023For power-generalized Hartogs triangles in $ \mathbb {C}^3 $ C3, the Bergman projection satisfies a weak-type estimate at the upper endpoint of $ L^p $ Lp boundedness but not at the lower endpoint.
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Boundedness of the Bergman Projection and Some Properties of Bergman Type Spaces
Complex Analysis and Operator Theory, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Projection Toeplitz Operators on the Bergman Space
Complex Analysis and Operator Theory, 2021The author considers Toeplitz operators with bounded symbols that act on the Bergman space on the unit disk, aiming to characterize when such Toeplitz operators and when the product of two Toeplitz operators with continuous harmonic symbols are projections on the Bergman space.
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