Results 251 to 260 of about 1,014,653 (280)
Convergence of Ishikawa Iterates of Two Mappings in Modular Function Spaces [PDF]
We establish convergence in the modular sense of an iteration scheme associated with a pair of mappings on a nonlinear domain in modular function spaces. In particular, we prove that such a scheme converges to a common fixed point of the mappings.
Abdul Rahim Khan, Mohamed Amine Khamsi
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Approximation Results by Statistical Convergence Based on a Power Series in Modular Spaces [PDF]
In this study, we present some approximation results in modular spaces for positive linear operators with the use of P-statistical convergence which is recently added to literature by combining statistical convergence and power series. As an application,
Tuğba Yurdakadim
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On modular approximants in sequential convergence spaces
Journal of Approximation Theory, 2021A convex modular on a real vector space \(X\) is a mapping \(\rho:X\to [0,\infty]\) such that:\(\;\) (1) \(\;\rho(x)=0\iff x=0\),\(\;\)(2)\(\;\rho(x)=\rho(-x)\), and (3)\(\; \rho(\alpha x+\beta y)\le \alpha \rho(x)+\beta\rho(y) \) for all \(\alpha,\beta\ge 0\) with \(\alpha+\beta=1\). The vector space \(X_\rho=\{x\in X:\lim_{\lambda\to 0}\rho(\lambda x)
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We prove some modular convergence theorems for nonlinear Urysohn-type integral operators, applying filter convergence of sequences of functions. We give some applications to Mellin operators, including moment, Mellin-Poisson-Cauchy and Mellin-Gauss ...
Xenofon Dimitriou, Antonio Boccuto
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In the present paper, we introduce the concept of relative weighted almost convergence and its weighted statistical extensions in multivariate modular function spaces based on a new type fractional-order double difference operator delta ha,b,c.
Uğur Kadak
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Modular Convergence in Generalized Orlicz Spaces for Moment Type Operators
Applicable Analysis, 1989In this paper we consider a sequence of integral operators of the form where x is belongs to a generalized Orlicz space generated by the modular Here, ϕ-function with some suitable properties. The main object is a modular approximation of x by means of the sequence {Tnx}, i.e.
Carlo Bardaro, Gianluca Vinti
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Convergence properties of modular eigenfunctions for the -Laplacian
Nonlinear Analysis: Theory, Methods & Applications, 2014One proves the existence of solutions \((v_{p}, \lambda_{p})\) of the eigenvalue problem \[ -\text{div}( | \nabla u(x) | ^{p(x)-2} \nabla u(x))=\lambda | u(x) | ^{p(x)-2} u(x), \;u \in W_{0}^{1,p(\cdot)}(\Omega) \] for an appropriate class of exponents \(p(\cdot)\).
Lang, Jan, Méndez, Osvaldo
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Abstract Korovkin Theorems via Relative Modular Convergence for Double Sequences of Linear Operators [PDF]
We will obtain an abstract version of the Korovkin type approximation theorems with respect to the concept of statistical relative convergence in modular spaces for double sequences of positive linear operators.
Sevda Yıldız, Kâmil Demirci
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A convergent, modular access to complex amines
Tetrahedron, 2010Various xanthates can be added to N-vinyl phthalimide with little formation of oligomers, if the xanthate is used in excess and the medium slightly diluted. The adduct xanthates thus obtained can in turn undergo radical additions to numerous olefins, providing a convergent and modular access to densely functionalized amines.
Quiclet-Sire, Béatrice +2 more
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Modular Convergence Theorems in Fractional Musielak-Orlicz Spaces
Zeitschrift für Analysis und ihre Anwendungen, 1994Here we study modular convergence in fractional Musielak-Orlicz spaces for se-quences of moment type operators and convolution operators. To obtain the requested convergence properties we give some estimates for the involved operators, using a growth condition on the convex function ...
BARDARO, Carlo, VINTI, Gianluca
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