Results 11 to 20 of about 102 (87)
Non‐Diskcyclicity of Bounded Composition Operators on the Little Bloch Space and the Besov Space
Journal of Mathematics, Volume 2022, Issue 1, 2022., 2022 In this paper, we show that there are no diskcyclic composition operators on the little Bloch space ℬ0 and the Besov spaces Bp.
Hang Zhou +2 more
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Cyclic Composition operators on Segal-Bargmann space
Concrete Operators, 2022 We study the cyclic, supercyclic and hypercyclic properties of a composition operator Cϕ on the Segal-Bargmann space ℋ(ℰ), where ϕ(z) = Az + b, A is a bounded linear operator on ℰ, b ∈ ℰ with ||A|| ⩽ 1 and A*b belongs to the range of (I – A*A)½ ...
Ramesh G. +2 more
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Journal of Function Spaces, Volume 2021, Issue 1, 2021., 2021 The topological and geometric behaviors of the variable exponent formal power series space, as well as the prequasi‐ideal construction by s‐numbers and this function space of complex variables, are investigated in this article. Upper bounds for s‐numbers of infinite series of the weighted nth power forward and backward shift operator on this function ...
Awad A. Bakery +2 more
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Supercyclic and Hypercyclic Generalized Weighted Backward Shifts over a Non-Archimedean
Mathematics, 2021 In the present paper, we propose to study generalized weighted backward shifts BB over non-Archimedean c0(N) spaces; here, B=(bij) is an upper triangular matrix with supi,j|bij|
Farrukh Mukhamedov +2 more
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The Ring‐Opening Polymerization–Polycondensation (ROPPOC) Approach to Cyclic Polymers
Macromolecular Rapid Communications, Volume 41, Issue 14, July 2020., 2020 Ring‐opening polymerization combined with simultaneous polycondensation (ROPPOC) is a new group of polymerizations that enables access to various classes of cyclic polymers such as polypeptides, biodegradable polyesters, polyamides, and polysiloxanes. Abstract A new concept called ring‐opening polymerization–polycondensation (ROPPOC) is presented and ...
Hans R. Kricheldorf, Steffen M. Weidner
wiley +1 more source
Journal of Functional Analysis, 2015 We characterize the subsets $\Gamma$ of $\C$ for which the notion of $\Gamma$-supercyclicity coincides with the notion of hypercyclicity, where an operator $T$ on a Banach space $X$ is said to be $\Gamma$-supercyclic if there exists $x\in X$ such that $\overline{\text{Orb}}(\Gamma x, T)=X$.
Charpentier, Stéphane +2 more
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Mega-earthquake supercycle [PDF]
Science, 2017 Geophysics![Figure][1] Aftermath of the 2016 magnitude 7.8 Pedernales earthquake in Ecuador PHOTO: ASSOCIATED PRESS The recent magnitude 7.8 Pedernales earthquake in Ecuador killed nearly 700 people and caused widespread destruction. Nocquet et al. also thought it looked rather familiar.
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Studia Mathematica, 2002 Let \(T: H\to H\) be a continuous linear operator on a separable Hilbert space. The orbit of a subset \(C\) of \(H\) under \(T\) is the union of the sets \(C,T(C),T^2(C),\dots\)\ . For a natural number \(n\), an operator is called \(n\)-supercyclic if there is an \(n\)-dimensional subspace of \(H\) whose orbit under \(T\) is dense in \(H\).
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Disjoint hypercyclicity equals disjoint supercyclicity for families of Taylor-type operators
Open Mathematics, 2018 We characterize disjointness of supercyclic operators which map a holomorphic function to a partial sum of the Taylor expansion. In particular, we show that disjoint hypercyclicity equals disjoint supercyclicity for families of Taylor-type operators ...
Ma Yingbin, Wang Cui
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Denseness of sets of supercyclic vectors [PDF]
Mathematical Proceedings of the Royal Irish Academy, 2020 The sets of strongly supercyclic, weakly l-sequentially supercyclic, weakly sequentially supercyclic, and weakly supercyclic vectors for an arbitrary normed-space operator are all dense in the normed space, regardless the notion of denseness one is considering, provided they are nonempty.
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