Results 11 to 20 of about 10,566 (266)
Carleson’s formula for some weighted Dirichlet spaces
Moroccan Journal of Pure and Applied Analysis, 2023 We extend Carleson’s formula to radially polynomially weighted Dirichlet spaces.
Bouya B., Hartmann A.
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Parameter Estimation of the Dirichlet Distribution Based on Entropy
Axioms, 2023 The Dirichlet distribution as a multivariate generalization of the beta distribution is especially important for modeling categorical distributions. Hence, its applications vary within a wide range from modeling cell probabilities of contingency tables ...
Büşra Şahin +4 more
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Dirichlet Mixtures, the Dirichlet Process, and the Structure of Protein Space [PDF]
Journal of Computational Biology, 2013 Abstract The Dirichlet process is used to model probability distributions that are mixtures of an unknown number of components. Amino acid frequencies at homologous positions within related proteins have been fruitfully modeled by Dirichlet mixtures, and we use the Dirichlet process to derive such mixtures with an unbounded number of ...
Viet-An Nguyen +2 more
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Bilinear forms on the Dirichlet space [PDF]
Analysis & PDE, 2010 v1: 29 ...
ARCOZZI, NICOLA +3 more
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Free energy and defect C-theorem in free scalar theory
Journal of High Energy Physics, 2021 We describe conformal defects of p dimensions in a free scalar theory on a d-dimensional flat space as boundary conditions on the conformally flat space ℍ p+1 × 𝕊 d−p−1.
Tatsuma Nishioka, Yoshiki Sato
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Cyclicity in the Dirichlet space
Arkiv för Matematik, 2006 Let $\mathcal{D}$ be the Dirichlet space, namely the space of holomorphic functions on the unit disk whose derivative is square-integrable. We give a new sufficient condition, not far from the known necessary condition, for a function f∈ $\mathcal{D}$ to be cyclic, i.e. for {pf: p is a polynomial} to be dense in $\mathcal{D}$ .
El-Fallah, Omar +2 more
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On approximating initial data in some linear evolutionary equations involving fraction Laplacian
Mathematics in Applied Sciences and Engineering, 2022 We study an inverse problem of recovering the intial datum in a one-dimensional linear equation with Dirichlet boundary conditions when finitely many values (samples) of the solution at a suitably fixed space loaction and suitably chosen finitely many ...
Ramesh Karki
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On the Wandering Property in Dirichlet spaces [PDF]
Integral Equations and Operator Theory, 2020 We show that in a scale of weighted Dirichlet spaces $D_α$, including the Bergman space, given any finite Blaschke product $B$ there exists an equivalent norm in $D_α$ such that $B$ satisfies the wandering subspace property with respect to such norm. This extends, in some sense, previous results by Carswell, Duren and Stessin. As a particular instance,
Gallardo-Gutiérrez, EA +2 more
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Hyponormal Toeplitz Operators on the Dirichlet Spaces
Abstract and Applied Analysis, 2013 We completely characterize the hyponormality of bounded Toeplitz operators with Sobolev symbols on the Dirichlet space and the harmonic Dirichlet space.
Puyu Cui, Yufeng Lu
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On Zero Sets in the Dirichlet Space [PDF]
Journal of Geometric Analysis, 2011 Journal of Geometric Analysis (2011)
Kellay, Karim, Mashreghi, Javad
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