A Riemann-type integral on a measure space

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Abstract

In a compact Hausdorff measure space we define an integral by partitions of the unity and prove that it is nonabsolutely convergent.

@article{e737e1a6300043f8a0255f4da5d5074d,

title = "A Riemann-type integral on a measure space",

abstract = "In a compact Hausdorff measure space we define an integral by partitions of the unity and prove that it is nonabsolutely convergent.",

author = "Giuseppa Riccobono",

year = "2005",

language = "English",

volume = "30(1)",

pages = "329--338",

journal = "Real Analysis Exchange",

issn = "0147-1937",

publisher = "Michigan State University Press",

}

TY - JOUR

T1 - A Riemann-type integral on a measure space

AU - Riccobono, Giuseppa

PY - 2005

Y1 - 2005

N2 - In a compact Hausdorff measure space we define an integral by partitions of the unity and prove that it is nonabsolutely convergent.

AB - In a compact Hausdorff measure space we define an integral by partitions of the unity and prove that it is nonabsolutely convergent.

UR - http://hdl.handle.net/10447/24217

M3 - Article

VL - 30(1)

SP - 329

EP - 338

JO - Real Analysis Exchange

JF - Real Analysis Exchange

SN - 0147-1937

ER -