Results 61 to 70 of about 108 (97)
On the complexity of upper frequently hypercyclic vectors
Given a continuous linear operator $T:X\to X$, where $X$ is a topological vector space, let $\mathrm{UFHC}(T)$ be the set of upper frequently hypercyclic vectors, that is, the set of vectors $x \in X$ such that $\{n \in ω: T^nx \in U\}$ has positive upper asymptotic density for all nonempty open sets $U\subseteq X$.
Glab, Szymon, Leonetti, Paolo
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Synthetic Biology for Terraformation Lessons from Mars, Earth, and the Microbiome. [PDF]
Conde-Pueyo N +6 more
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Existence of common hypercyclic vectors for translation operators
We prove the existence of common hypercyclic, entire functions for certain families of translation operators.
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Entropic Analysis of Mirror Symmetry Breaking in Chiral Hypercycles. [PDF]
Hochberg D, Ribó JM.
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Existence and stability of stationary solutions to spatially extended autocatalytic and hypercyclic systems under global regulation and with nonlinear growth rates. [PDF]
Bratus AS +2 more
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Ecology and Evolution in the RNA World Dynamics and Stability of Prebiotic Replicator Systems. [PDF]
Szilágyi A +5 more
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The origin of replicators and reproducers. [PDF]
Szathmáry E.
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Frequently hypercyclic operators and vectors – ERRATUM [PDF]
A. BONILLA, K.-G. GROSSE-ERDMANN
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Degrees, Levels, and Profiles of Contextuality. [PDF]
Dzhafarov EN, Cervantes VH.
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