Results 31 to 40 of about 4,047,455 (275)
Linear space properties of $H^p$ spaces of Dirichlet series [PDF]
Transactions of the American Mathematical Society, 2018 We study $H^p$ spaces of Dirichlet series, called $\mathcal{H}^p$, for the range ...
A. Bondarenko +3 more
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On Bohr's theorem for general Dirichlet series [PDF]
Mathematische Nachrichten, 2018 We present quantitative versions of Bohr's theorem on general Dirichlet series D=∑ane−λns assuming different assumptions on the frequency λ=(λn) , including the conditions introduced by Bohr and Landau.
I. Schoolmann
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Norms of composition operators on the H2 space of Dirichlet series [PDF]
Journal of Functional Analysis, 2019 We consider composition operators $\mathscr{C}_\varphi$ on the Hardy space of Dirichlet series $\mathscr{H}^2$, generated by Dirichlet series symbols $\varphi$. We prove two different subordination principles for such operators.
Ole Fredrik Brevig, Karl-Mikael Perfekt
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Nonlinear Analysis, 1998 It is proved an uniform on compact sets approximation by mean of the general Dirichlet series.
A. Laurinčikas
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Pseudostarlike and pseudoconvex Dirichlet series of the order $\alpha$ and the type $\beta$
Математичні Студії, 2020 The concepts of the pseudostarlikeness of order $\alpha\in [0,\,1)$ and type $\beta\in (0,\,1]$ and the pseudoconvexity of order $\alpha$ and type $\beta$ are introduced for Dirichlet series with null abscissa of absolute convergence.
M.M. Sheremeta
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Hausdorff–Young-type inequalities for vector-valued Dirichlet series [PDF]
Transactions of the American Mathematical Society, 2019 We study Hausdorff–Young-type inequalities for vector-valued Dirichlet series which allow us to compare the norm of a Dirichlet series in the Hardy space H p ( X
D. Carando, F. Marceca, P. Sevilla-Peris
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Dirichlet series as interfering probability amplitudes for quantum measurements
New Journal of Physics, 2015 We show that all Dirichlet series, linear combinations of them and their analytical continuations represent probability amplitudes for measurements on time-dependent quantum systems.
C Feiler, W P Schleich
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Composition operators on spaces of double Dirichlet series [PDF]
, 2019 We study composition operators on spaces of double Dirichlet series, focusing our interest on the characterization of the composition operators of the space of bounded double Dirichlet series $${\mathcal {H}}^\infty ({\mathbb {C}}_+^2)$$ H ∞ ( C + 2 ...
F. Bayart +4 more
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On the non-randomness of modular arithmetic progressions: a solution to a problem by V. I. Arnold [PDF]
Discrete Mathematics & Theoretical Computer Science, 2006 We solve a problem by V. I. Arnold dealing with "how random" modular arithmetic progressions can be. After making precise how Arnold proposes to measure the randomness of a modular sequence, we show that this measure of randomness takes a simplified form
Eda Cesaratto +2 more
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Discrete universality of absolutely convergent Dirichlet series
Mathematical Modelling and Analysis, 2022 In the paper, an universality theorem of discrete type on the approximation of analytic functions by shifts of a special absolutely convergent Dirichlet series is obtained.
Mindaugas Jasas +3 more
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