Results 41 to 50 of about 597,731 (267)

On ideal convergence Fibonacci difference sequence spaces

Advances in Difference Equations, 2018
The Fibonacci sequence was firstly used in the theory of sequence spaces by Kara and Başarir (Casp. J. Math. Sci. 1(1):43–47, 2012). Afterward, Kara (J. Inequal. Appl.
Vakeel A. Khan, Rami K. A. Rababah, Kamal M. A. S. Alshlool, Sameera A. A. Abdullah, Ayaz Ahmad   +4 more
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A Study on(λ−µ)Zweier Sequences and Their Behaviour in Neutrosophic Normed Spaces [PDF]

Neutrosophic Sets and Systems
Ideal convergence of sequences in neutrosophic normed spaces is defined by ¨Omer Ki¸si [12]. This paper defines new sequence spaces using the Zweier matrix and neutrosophic norm.
Vakeel A Khan, Mohd Faisal
doaj   +1 more source

Trotter-Kato product formulae in Dixmier ideal

, 2018
It is shown that for a certain class of the Kato functions the Trotter-Kato product formulae converge in Dixmier ideal C 1,$\infty$ in topology, which is defined by the $\times$ 1,$\infty$-norm. Moreover, the rate of convergence in this topology inherits
A Connes, A Doumeki, A Pietsch, AL Carey, B Simon, H Araki, H Neidhardt, H Neidhardt, H Neidhardt, H Neidhardt, H Neidhardt, H Neidhardt, H Tamura, J Dixmier, R Schatten, T Ichinose, T Ichinose, V Cachia, VA Zagrebnov   +18 more
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Quantum Zeno Effect and Light-Dark Periods for a Single Atom [PDF]

, 1996
The quantum Zeno effect (QZE) predicts a slow-down of the time development of a system under rapidly repeated ideal measurements, and experimentally this was tested for an ensemble of atoms using short laser pulses for non-selective state measurements ...
, Almut Beige, Ballentine L E, Beige A, Beige A, cf Lukacs E, Chiu C B, Cirac J I, Cohen-Tannoudji C, Cook R J, Cook R J, Dehmelt H G, Dicke R H, Dirac P A M, Eberle E, For earlier work see e.g. Yourgrau W, Gerhard C Hegerfeldt, Ghirardi G C, Harris R A, Hegerfeldt G C, Home D, Keller M, Khalfin L A, Kraus K, Kraus K, Loudon R, Ludwig G, Lüders G, Meystre R, Misra B, Misra B, Pascazio S, Schulman L S, Sudbery A, Sun C P, von Neumann J, von Neumann J, Wang X G, where the quantum Zeno effect is attributed to Turing. For related work see e.g. Degasperis A   +38 more
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On Real Algebras Associated with Ideal Convergence

Real Analysis Exchange, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Balaz, Vladimir, Faisant, Alain, Grekos, Georges   +2 more
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Ideal Convergence in neutrosophic 2-normed space via the parameter µ and Zweier Operator [PDF]

Neutrosophic Sets and Systems
This paper introduces a novel convergence concept termed μ− Zweier ideal convergence within neutrosophic 2-normed spaces (briefly, N2NS). The parameter μ = (μn) represents a non-decreasing sequence of positive real numbers, with each μn tending to ...
Mobeen Ahmad, Nazneen Khan, Mohammad Imran Idrisi, Hira Fatima   +3 more
doaj   +1 more source

The Ricci iteration and its applications [PDF]

, 2007
In this Note we introduce and study dynamical systems related to the Ricci operator on the space of Kahler metrics as discretizations of certain geometric flows.
Rubinstein, Yanir A.
core   +3 more sources

On Generalized Difference Rough Ideal Statistical Convergence in Neutrosophic Normed Spaces [PDF]

Neutrosophic Sets and Systems
This article’s main goal is to provide and investigate a novel statistical convergence generalisation for generalized difference sequences in Neutrosophic Normed Spaces (NNS) called rough ideal statistical convergence.
Manpreet Kaur, Meenakshi Chawla
doaj   +1 more source

Some Results on Quasi Ideal Statistical Convergence via Fuzzy Cone Normed Spaces [PDF]

Sahand Communications in Mathematical Analysis
In this paper, we have presented and explored the study of quasi ideal statistical convergence for sequences on fuzzy cone normed space.  The related topological and geometrical properties are illustrated with examples.
Reena Antal, Manpreet Kaur, Meenakshi Chawla   +2 more
doaj   +1 more source

Continuous Projections onto Ideal Convergent Sequences [PDF]

Results in Mathematics, 2018
Let $\mathcal{I}\subseteq\mathcal{P}( )$ be a meager ideal. Then there are no continuous projections from $\ell_\infty$ onto the set of bounded sequences which are $\mathcal{I}$-convergent to $0$. In particular, it follows that the set of bounded sequences statistically convergent to $0$ is not isomorphic to $\ell_\infty$.
openaire   +2 more sources