A generalization of the Lebesgue integral. A measurable function is called -integrable over the closed interval if
(1)
|
where is the Lebesgue measure, and
(2)
|
exists, where
(3)
|
A generalization of the Lebesgue integral. A measurable function is called -integrable over the closed interval if
(1)
|
where is the Lebesgue measure, and
(2)
|
exists, where
(3)
|
Weisstein, Eric W. "A-Integrable." From MathWorld--A Wolfram Web Resource. https://mathworld.wolfram.com/A-Integrable.html