On the class of p-bounded variation sequence of interval numbers

• Autorzy: Baruah Achyutanand , Dutta Amar Jyoti

Identyfikatory

DOI

10.21008/j.0044-4413.2021.0003

• Języki publikacji: EN

Abstrakty

EN

In this paper we have introduced the class of p-bounded variation sequences of interval numbers bv^I_p (1 ≤ p <∞) and studied some algebric and topological properties like Solid, Symmetric and Convergence free etc.

Słowa kluczowe

EN

p-bounded variation; interval numbers; complete; solid; symmetric; convergence free

• Wydawca: Wydawnictwo Politechniki Poznańskiej
• Czasopismo: Fasciculi Mathematici
• Rocznik: 2021
• Tom: nr 65
• Strony: 39--45
• Opis fizyczny: Bibliogr. 23 poz.

Twórcy

autor

Baruah Achyutanand

• Department of Mathematics, North Gauhati College, Guwahati, Assam, India

autor

Dutta Amar Jyoti

• Department of Mathematics, Pragjyotish College, Guwahati, Assam, India

Bibliografia

• [1] Baruah A., Dutta A.J., A new type of difference class of interval numbers, Proyec. Jour. Math., 37(3)(2018), 581-589.
• [2] Chiao K.P., Fundamental properties of interval vector max-norm, Tamsui Oxford Jour. Math., 18(2)(2002), 219-233.
• [3] Dutta A.J., Tripathy B.C., On the class of p-absolutely summable sequence Ɛi (p) numbers, Songk. Jour. Sci. Tech., 38(2)(2016), 1-4.
• [4] Dwyer P.S., Linear Computation, New York, Wiley 1951.
• [5] Dwyer P.S., Errors of matrix computation, simultaneous equations and eigenvalues, National Bureu Stand., Appl. Math. Series, 29(1953), 49-58.
• [6] Dutta A., Lacunary p-Absolutely Summable Sequence of Fuzzy Real Numbers, Fasc. Math., 46(2011), 57-64.
• [7] Esi A., Strongly almost Λ-convergence and statistically almost Λ-convergence of interval numbers, Scientia Magna, 7(2)(2011), 117-122.
• [8] Esi A., A new class of interval numbers, Qafqaz University Mathematics and Computer Sciences, 31(2011), 98-102.
• [9] Esi A., A new class of double interval numbers, Scientia Magna, 7(4)(2011), 54- 59.
• [10] Esi A., Double lacunary sequence spaces of double sequence of interval numbers, Proyec. Jour. Math., 31(1)(2012), 297-306.
• [11] Esi A., Lacunary sequence spaces of interval numbers, Thai Jour. Math., 10(2)(2012), 445-451.
• [12] Esi A., Esi A., Asymptotically lacunary statistically equivalent sequences of interval numbers, Int. Jour. Math. Appl., 1(1)(2013), 43-48.
• [13] Esi A., Double sequences of interval numbers defined by Orlicz functions, Acta Et Comm. Univ. Tar. de Math., 17(1)(2013), 57-64.
• [14] Esi A., λ-convergence of interval numbers, Appl. Math. Inf. Sci., 8(3)(2014), 1099-1102.
• [15] Esi A, Braha N., On asymptotically Λ-statistical equivalent sequences of interval numbers, Acta Sc. Tech., 35(3)(2013), 515-520.
• [16] Fischer P.S., Automatic propagated and round off error analysis, 13th National Meeting of the Association of Computing Machinary, June 1958.
• [17] Kizmaz H., On certain sequence spaces, Canad. Math. Bull., 24(2)(1981), 168-176.
• [18] Moore R.E., Automatic Error Analysis in Digital Computation, Lockheed Missiles and Space Company, LSMD-48421 1959.
• [19] Tripathy B.C. and Das P.C., Moore R.E., Yang C.T., Interval Analysis I, Lockheed Missiles and Space Company, LMSD 285875, 1962.
• [20] Şengönül M., Eryilmaz A., On the sequence spaces of interval numbers, Thai Jour. Math., 8(3)(2010), 503-510.
• [21] Tripathy B.C., Esi A., A new type of difference sequence spaces, Inter. Jour. Sci. Tech., 1(1)(2006), 11-14.
• [22] Tripathy B.C., Baruah A., Et. M., Gungor M., On almost statistical convergence of new type of generalized difference sequence of fuzzy numbers, Iranian Jour. Sc. Tech., Trans. A : Sci., 36(2)(2012), 147-155.
• [23] Tripathy B.C. and Das P.C., On convergence of series of fuzzy real numbers, Kuwait Jour. Sci. Eng., 39(1A)(2012), 57-70.

Uwagi

Opracowanie rekordu ze środków MEiN, umowa nr SONP/SP/546092/2022 w ramach programu "Społeczna odpowiedzialność nauki" - moduł: Popularyzacja nauki i promocja sportu (2022-2023).