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1995/1996 On equi-derivatives
Zbigniew Grande
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Real Anal. Exchange 21(2): 637-647 (1995/1996).

Abstract

The notion of equi-derivatives is introduced and is compared with approximate equicontinuity. Moreover, it is proved that a function \(f\) of two variables whose sections \(f_x\) are equi-derivatives and sections \(f^y\) are measurable (derivatives) [have the Baire property] is measurable (a strong derivative) [has the Baire property].

Citation

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Zbigniew Grande. "On equi-derivatives." Real Anal. Exchange 21 (2) 637 - 647, 1995/1996.

Information

Published: 1995/1996
First available in Project Euclid: 14 June 2012

zbMATH: 0879.26020
MathSciNet: MR1407276

Subjects:
Primary: 26A24 , 26B15 , 28A35 , ‎54C30

Keywords: approximate equicontinuity , Baire property , density topology , equi-derivatives , product measurability , strong derivative

Rights: Copyright © 1995 Michigan State University Press

Vol.21 • No. 2 • 1995/1996
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