Analogue of Dini-Riemann theorem for non-absolutely convergent integrals

Francesco Tulone; Giuseppe Rao

Analogue of Dini-Riemann theorem for non-absolutely convergent integrals

Risultato della ricerca: Article › peer review

Abstract

An analogue of classical Dini-Riemann theorem related to non-absolutely convergent series of real number is proved for the Lebesgue improper integral.

Lingua originale	English
pagine (da-a)	129-134
Rivista	LE MATEMATICHE
Volume	LXII
Stato di pubblicazione	Published - 2007

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title = "Analogue of Dini-Riemann theorem for non-absolutely convergent integrals",

abstract = "An analogue of classical Dini-Riemann theorem related to non-absolutely convergent series of real number is proved for the Lebesgue improper integral.",

author = "Francesco Tulone and Giuseppe Rao",

year = "2007",

language = "English",

volume = "LXII",

pages = "129--134",

journal = "Matematiche",

issn = "0373-3505",

publisher = "Universita di Catania",

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T1 - Analogue of Dini-Riemann theorem for non-absolutely convergent integrals

AU - Tulone, Francesco

AU - Rao, Giuseppe

PY - 2007

Y1 - 2007

N2 - An analogue of classical Dini-Riemann theorem related to non-absolutely convergent series of real number is proved for the Lebesgue improper integral.

AB - An analogue of classical Dini-Riemann theorem related to non-absolutely convergent series of real number is proved for the Lebesgue improper integral.

UR - http://hdl.handle.net/10447/33657

M3 - Article

VL - LXII

SP - 129

EP - 134

JO - Matematiche

JF - Matematiche

SN - 0373-3505

ER -

Analogue of Dini-Riemann theorem for non-absolutely convergent integrals

Abstract

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