논문KCI 등재
The Radon-Nikodym Theorem for a Nonabsolute Integral on Measure Spaces
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Abstract
We prove the Radon-Nikod'{y}m theorem for a nonabsolute integralon measure spaces endowed with metric topologies and hence providea descriptive definition of the integral.
참고문헌 (8)
- "{\it Lanzhou Lectures on HenstockIntegration} {\it On $ACG^{*}$ Functions}", pp.754~
- "it Measurability and the Henstock Integral", 94, pp.99~106 (1995)
- "{\it Integration of Highly Oscillatory Functions in the Plane}" (1990)
- "{\it The Radon-ikod\'{y}m Theorem for the Henstock Integral in Euclidean Space}", (2), pp.677~687 (1996)
- "{\it On Necessary Conditions for Henstock Integrability}", pp.522~ (1992)
- "{\it A Nonabsolite Integral on Measure Spaces that Includes the Davies-McShane Integral}", (2), pp.147~155 (2001)
- "{\it Nonabsolute Integral on Measure Spaces}", (1), pp.34~38 (2000)
- "{\it Theory of the Integral}" (1937)
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