@MISC{ORDEQ_02.MIZ,
  AUTHOR = {Narita, Keiko and Endou, Noboru and Shidama, Yasunari},
  TITLE = {Differential Equations on Functions
     from $\mathbbR$ into Real {B}anach Space},
  ACKNOWLEDGEMENT = {This work was supported by JSPS KAKENHI 22300285,
     23500029.},
  SECTION1 = {Some Properties of Differentiable Functions on Real Normed Space},
  SECTION2 = {Differential Equations},
  DAY = {31},
  MONTH = {December},
  YEAR = {2013},
  ADDRESS1 = {Hirosaki-city\\ Aomori, Japan},
  ADDRESS2 = {Gifu National College of Technology\\ Gifu, Japan},
  ADDRESS3 = {Shinshu University\\Nagano},
  SUMMARY = {In this article, we described the differential
  equations on functions from $\mathbbR$ into Real Banach space.
  The descriptions were based on the article \cite{ORDEQ_01.ABS}.
  As preliminary to prove these theorems, we proved some properties
  of differentiable functions on Real normed space. For the proof we
  referred to descriptions and theorems in the article
  \cite{NDIFF_4.ABS} and the article \cite{NDIFF_5.ABS}.
  And applying the theorems of Riemann integral introduced
  in the article \cite{INTEGR21.ABS}, we proved the ordinary
  differential equations on Real Banach space. We referred
  to the methods of proof in Schwarz \cite{LSchwarz:1967}.}}

@BOOK{LSchwarz:1967,
 AUTHOR={Laurent Schwarz},
 TITLE={Cours d'analyse II, Ch. 5},
 PUBLISHER={Hermann, Paris},
 YEAR=1967}
