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Sensitivity of Convergent Cross Mapping to temporal discontinuities: A case study of seasonal influenza in Hong Kong. [PDF]

Infect Dis Model
He L, He D.
europepmc   +1 more source

p-Convergent Operators and the p-Schur Property [PDF]

Analysis Mathematica, 2020
Let \(X,Y\) be Banach spaces. This interesting paper deals with the question of certain subclasses of \({\mathcal{K}}(X,Y)\) being equal to \({\mathcal{K}}(X,Y)\) for all spaces \(Y\) or equivalently for a test space \(Y\).\par For \(1 \leq p < \infty\) let \(C_p(X,Y)\) denote the class of operators which map weakly \(p\)-summable sequences to norm ...
Alikhani, M., Fakhar, M., Zafarani, J.
openaire   +3 more sources

On weak-starp-convergent operators

Quaestiones Mathematicae, 2017
The purpose of this article is to introduce and study the notion of "weak*p-convergent operator". We discuss the relationship between the weak* p-convergent operators and the p-convergent operators, a class of operators that was introduced in the paper ...
Jan H Fourie
exaly   +1 more source

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On p-convergent Operators on Banach Lattices

Acta Mathematica Sinica, English Series, 2017
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Zeekoei, Elroy D., Fourie, Jan H.
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L p -convergence of Lagrange interpolation on the semiaxis

Acta Mathematica Hungarica, 2008
The authors study the approximation of functions defined on the unbounded interval \({\mathbb R}^+\), by means of Lagrange polynomials in weighted \(L^p\) spaces. They show their convergence in these spaces. These results can be used in the projection methods in order to approximate the solution of some functional equations.
LAURITA, Concetta, MASTROIANNI, Giuseppe Maria   +1 more
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On unconditionally p -summing and weakly p -convergent polynomials

Archiv der Mathematik, 1998
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Junek, Heinz, Matos, Mario C.
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On p-convergent sequences and p-Cauchy sequences in fuzzy metric spaces

Fuzzy Sets and Systems, 2023
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Changqing Li, Yanlan Zhang
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Some characterizations of almost p-convergent operators and applications

Journal of Mathematical Analysis and Applications, 2023
The concept of \( p \)-convergent operators originates from [\textit{J. M. F. Castillo} and \textit{F. Sánchez}, Rev. Mat. Univ. Complutense Madr. 6, No. 1, 43--59 (1993; Zbl 0807.46033)]. For \( 1 \le p \le \infty \), a bounded operator \( T \) between Banach spaces is defined as \( p \)-convergent if it maps weakly \( p \)-summable sequences to norm ...
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