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dc.contributor.authorMuslich
dc.date.accessioned2015-05-13T02:19:04Z
dc.date.available2015-05-13T02:19:04Z
dc.date.issued2015-03-07
dc.identifier.citation[1] Bartle, R. G. 1994. Introduction to Real Analysis. Second Edition, John Willey & Sons, Singapore. [2]Burkill, J.C. 1970. A Second Course in Mathematical Analysis. Cambridge University Press, London. [3]Gordon, R. A. 1999. The Integrals of Lebesgue, Denjoy, Perron and Henstok. Graduate Studies in Mathematics, Volume 4, American Mathematical Sosiety. [4]Herbert S. Gaskill and Narayanaswami P.P. 1998. Elemen of Real Analysis. Prentice – Hall, New Yersey. [5]Jae Myung Park, Deok Ho Lee, Yu Han Yoon, and Hoe Kyung Lee. 2010. The Integration By Parts For The-  M integral.Journal of The Chungcheong Mathematical Sosiety, 23(4), 861-870. [6]Lee Peng Yee. 1999. Lanzhou Lectures on Henstock. World Scientific Publishing Singapore. [7]Murray R. Spiegel. 1969.Theory and Problems of Real Variables. Schaum Outline Series, McGraw-Hill Book Company, New York. [8] Muslich. Bentuk Integral Parsial Pada Integral Z. Prosiding, Seminar Nasional Matematika dan Pendidikan Matematika. Jurusan PMIPA FKIP UNS Surakarta ISBN: 978-602-8580-78-6, Nopember 2012, p.357-361. [9]Parzynski, W. R. and Zipse, P. W. 1987.Introduction to Mathematical Analysis. McGraw- Hill Book Company, Tokyo. [10] Rudin W. 1976.Principal of Mathematical Analysis. Third Edition, McGraw-Hill Book Company, London.in_ID
dc.identifier.isbn978.602.361.002.0
dc.identifier.urihttp://hdl.handle.net/11617/5955
dc.description.abstractPernyataan fungsi f :[a,b] terintegral Riemann pada [a,b] jika dan hanya jika f kontinu hampir dimana-mana (h.d) pada [a,b] dapat diangkat sebagai definisi deskriptif untuk integral Riemann. Sejalan dengan pembahasan integral parsial pada integral konstruktif Riemann, tulisan ini bertujuan untuk membahas formula integral parsial pada integral deskriptif Riemann.in_ID
dc.language.isoidin_ID
dc.publisherUniversitas Muhammadiyah Surakartain_ID
dc.subjectKontinuitasin_ID
dc.subjectintegral Riemannin_ID
dc.subjectdefinisi deskriptif integral Riemannin_ID
dc.titleIntegral Parsial Pada Integral Deskriptif Riemannin_ID
dc.typeArticlein_ID


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