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Editorial: Diffusion-weighted imaging: advances and implementations in neurology. [PDF]
Front NeurolCorbo D, Koch KM, Kern KC.
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Multimodality imaging of the right ventricular outflow tract haemangioma requiring pulmonary valve replacement. [PDF]
Eur Heart J Case RepKatano R, Tsuneta S, Wakasa S, Tada A.
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A case of chondromesenchymal hamartoma of the skull base. [PDF]
Radiol Case RepOura T +12 more
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Isolated hypoglossal nerve mononeuropathy associated with preeclampsia in late pregnancy: a case report. [PDF]
J Med Case RepKaur S, Chauhan AS.
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Weighted composition operators on weighted Bergman spaces and weighted Bloch spaces
2020Summary: In this paper, we characterize the boundedness and compactness of weighted composition operators from weighted Bergman spaces to weighted Bloch spaces. Also, we investigate weighted composition operators on weighted Bergman spaces and extend the obtained results in the unit ball of \(\mathbb{C}^n\).
Hassanlou, Mostafa, Vaezi, Hamid
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Weighted Composition Operators on Weighted Hardy Spaces
Computational Methods and Function Theory, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Gupta, Anuradha, Gupta, Bhawna
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Mathematische Nachrichten, 1992
AbstractWe generalize the theory of tent spaces introduced in [9] and [10], to consider weighted norms related to some function parameters (see [11]). We study their atomic decomposition, from which we obtain a weighted inequality for a certain fractional maximal operator.
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AbstractWe generalize the theory of tent spaces introduced in [9] and [10], to consider weighted norms related to some function parameters (see [11]). We study their atomic decomposition, from which we obtain a weighted inequality for a certain fractional maximal operator.
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Canadian Journal of Mathematics, 1996
AbstractWe study density and extension problems for weighted Sobolev spaces on bounded (ε, δ) domains𝓓when a doubling weight w satisfies the weighted Poincaré inequality on cubes near the boundary of 𝓓 and when it is in the MuckenhouptApclass locally in 𝓓. Moreover, when the weightswi(x) are of the form dist(x,Mi)αi,αi∈ ℝ,Mi⊂ 𝓓that are doubling, we are
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AbstractWe study density and extension problems for weighted Sobolev spaces on bounded (ε, δ) domains𝓓when a doubling weight w satisfies the weighted Poincaré inequality on cubes near the boundary of 𝓓 and when it is in the MuckenhouptApclass locally in 𝓓. Moreover, when the weightswi(x) are of the form dist(x,Mi)αi,αi∈ ℝ,Mi⊂ 𝓓that are doubling, we are
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Applied Mathematics and Computation, 2010
Let ...
Stevo Stevic, Sei-Ichiro Ueki
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Let ...
Stevo Stevic, Sei-Ichiro Ueki
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