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Published: 2013-05-20

Teorema Kekonvergenan Fungsi Terintegral Henstock-Kurzweil Serentak dan Fungsi Bersifat Locally Small Riemann Sums (LSRS)

STAIN Bukit Tinggi
Teorema Kekonvergenan Henstock-Kurzweil Locally Small Riemann Sums

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Abstract

In this paper we discuss Henstock Equi a-integrable and Uniformly Locally Small Riemann Sums (UESRS) properties  for Henstock-Kurzweil integrable functions from the Euclidean spaces into the Sequences space

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References

Gordon, R. A, 1994, The Integral of Lebesque, Denjoy, Perron and Henstock, American Mathematical Society, USA
Indrati, Ch. R, 2002, Integral Henstock-Kurzweil di Dalam Ruang Euclide Berdimensi- n, Disertasi, Universitas Gadjah Mada, Indonesia
Kreyszig, E, 1978, Introduction Functional Analysis with Application, John Wiley and Sons
Lee, P. Y, 1989, Lanzhou Lectures on Henstock Integration, Word Scientific, Singapore.
Pfeffer, W. F, 1993, The Riemann Approach to Integration, Cambridge University Press, New York, USA
Royden, H. L, 1989, Real Analysis, third edition, Macmillan Publishing Company, New York, USA

How to Cite

Aniswita, A. (2013). Teorema Kekonvergenan Fungsi Terintegral Henstock-Kurzweil Serentak dan Fungsi Bersifat Locally Small Riemann Sums (LSRS). Beta: Jurnal Tadris Matematika, 6(1), 46–57. Retrieved from https://jurnalbeta.ac.id/index.php/betaJTM/article/view/52