@MISC{MEASUR11.MIZ,
  AUTHOR = {Endou, Noboru},
  TITLE = {Fubini's Theorem on Measure},
  DAY = {23},
  MONTH = {February},
  YEAR = {2017},
  ADDRESS1 = {National Institute of Technology, Gifu College\\2236-2 Kamimakuwa, Motosu, Gifu, Japan},
  SECTION1 = {Preliminaries},
  SECTION2 = {Product Measure and Product Sigma Measure},
  SECTION3 = {Sections},
  SECTION4 = {Measurable Sections},
  SECTION5 = {Finite Sequence of Functions},
  SECTION6 = {Some Properties of Integral},
  SECTION7 = {$\sigma$-finite Measure},
  SECTION8 = {Fubini's Theorem on Measure},
  SUMMARY = {The purpose of this article is to show Fubini's theorem on measure \cite{Halmos74},
  \cite{Bauer:2002}, \cite{Bogachev2007measure}, \cite{FOLLAND},
  \cite{Rao2004}. Some theorems have
  possibility slight generalization, but we have priority to avoid the complexity of description.
  First of all, for the product measure constructed in \cite{MEASUR10.abs}, we show some theorems.
  Then we introduce the section which play an important role in Fubini's theorem, and prove the
  relevant proposition. Finally we show Fubini's theorem on measure.}}


