POINTS OF UNIFORM CONVERGENCE AND OSCILLATION OF SEQUENCES OF FUNCTIONS

Štefan Drahovský; Tibor Šalát; Vladimír Toma

doi:10.2307/44152557

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Home > Journals > Real Anal. Exchange > Volume 20 > Issue 2 > Article

1994/1995 POINTS OF UNIFORM CONVERGENCE AND OSCILLATION OF SEQUENCES OF FUNCTIONS

Štefan Drahovský, Tibor Šalát, Vladimír Toma

Real Anal. Exchange 20(2): 753-767 (1994/1995). DOI: 10.2307/44152557

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Abstract

Various types of locad convergence of sequences of functions are investigated in this paper. This investigation is based on the concept of oscillation of sequence of function. Applications of proved results to differentiability of real functions are given.

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Štefan Drahovský. Tibor Šalát. Vladimír Toma. "POINTS OF UNIFORM CONVERGENCE AND OSCILLATION OF SEQUENCES OF FUNCTIONS." Real Anal. Exchange 20 (2) 753 - 767, 1994/1995. https://doi.org/10.2307/44152557

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Published: 1994/1995

First available in Project Euclid: 10 March 2022

Digital Object Identifier: 10.2307/44152557

Subjects:

Primary: 40A30

Secondary: 26A15 , 26A24

Keywords: locally uniform convergence , oscillation of sequence of functions , Residual set , strong differentiability , symmetric differentiability , uniform and quasiuniform convergence point , uniform differentiability

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Real Anal. Exchange

Vol.20 • No. 2 • 1994/1995

Michigan State University Press

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Štefan Drahovský, Tibor Šalát, Vladimír Toma "POINTS OF UNIFORM CONVERGENCE AND OSCILLATION OF SEQUENCES OF FUNCTIONS," Real Analysis Exchange, Real Anal. Exchange 20(2), 753-767, (1994/1995)

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