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In this paper, we define an extension f* : [a, b] → R of a function f : [a, b]T → R for a time scale T and show that f

is Henstock delta integrable on [a, b]T if and only if f* is Henstock integrable on [a, b].

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참고문헌 (8건) : 자료제공( 네이버학술정보 )

참고문헌 목록에 대한 테이블로 번호, 참고문헌, 국회도서관 소장유무로 구성되어 있습니다.
번호 참고문헌 국회도서관 소장유무
1 R. Agarwal and M. Bohner, Basic calculus on time scales and some of its applications, Results Math. 35 (1999), 3-22. 미소장
2 S. Avsec, B. Bannish, B. Johnson, and S. Meckler, The Henstock-Kurzweil delta integral on unbounded time scales, PanAmerican Math. J. Vol 16 (2006), no. 3, 77-98. 미소장
3 Integration on time scales 네이버 미소장
4 G. Sh. Guseinov and B. Kaymakcalan, Basics of Riemann delta and nabla integration on time scales, J. Di®erence Equations Appl., 8 (2002), 1001-1027. 미소장
5 J. M. Park, D. H. Lee, J. H. Yoon, and J. T. Lim, The Henstock and Henstock delta Integrals, Chungcheng J. Math. Soc. 26 (2013), no. 2, 291-298. 미소장
6 Henstock-Kurzweil delta and nabla integrals 네이버 미소장
7 Charles W. Swartz, Douglas S Kurtz, Theories of Integration: The Integrals of Riemann Lebesgue, Henstock-Kurzweil, and Mcshane, World Scientic, 2004. 미소장
8 Henstock-Kurzweil integrals on time scales 네이버 미소장