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A Unified Theory of Irresolute Multifunction

D. Sheeba1 , N. Nagaveni2

Section:Research Paper, Product Type: Isroset-Journal
Vol.5 , Issue.4 , pp.61-65, Aug-2018


CrossRef-DOI:   https://doi.org/10.26438/ijsrmss/v5i4.6165


Online published on Aug 31, 2018


Copyright © D. Sheeba , N. Nagaveni . This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
 

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IEEE Style Citation: D. Sheeba , N. Nagaveni, “A Unified Theory of Irresolute Multifunction,” International Journal of Scientific Research in Mathematical and Statistical Sciences, Vol.5, Issue.4, pp.61-65, 2018.

MLA Style Citation: D. Sheeba , N. Nagaveni "A Unified Theory of Irresolute Multifunction." International Journal of Scientific Research in Mathematical and Statistical Sciences 5.4 (2018): 61-65.

APA Style Citation: D. Sheeba , N. Nagaveni, (2018). A Unified Theory of Irresolute Multifunction. International Journal of Scientific Research in Mathematical and Statistical Sciences, 5(4), 61-65.

BibTex Style Citation:
@article{Sheeba_2018,
author = {D. Sheeba , N. Nagaveni},
title = {A Unified Theory of Irresolute Multifunction},
journal = {International Journal of Scientific Research in Mathematical and Statistical Sciences},
issue_date = {8 2018},
volume = {5},
Issue = {4},
month = {8},
year = {2018},
issn = {2347-2693},
pages = {61-65},
url = {https://www.isroset.org/journal/IJSRMSS/full_paper_view.php?paper_id=711},
doi = {https://doi.org/10.26438/ijcse/v5i4.6165}
publisher = {IJCSE, Indore, INDIA},
}

RIS Style Citation:
TY - JOUR
DO = {https://doi.org/10.26438/ijcse/v5i4.6165}
UR - https://www.isroset.org/journal/IJSRMSS/full_paper_view.php?paper_id=711
TI - A Unified Theory of Irresolute Multifunction
T2 - International Journal of Scientific Research in Mathematical and Statistical Sciences
AU - D. Sheeba , N. Nagaveni
PY - 2018
DA - 2018/08/31
PB - IJCSE, Indore, INDIA
SP - 61-65
IS - 4
VL - 5
SN - 2347-2693
ER -

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Abstract :
In this paper, A unified theory of irresolute multifunction such as an upper and lower m_wg-irresolute multifunction are studied and which is a generalisation of both irresolute multifunction and m-irresolute multifunction. Also, we unified some of its characterizations in Minimal Structures.

Key-Words / Index Term :
Upper / Lower m_wg-irresolute multifunction, m_wg- normal space, m_wg-compact space, graph function and Minimal structures.

References :
[1]. J. Cao and I. L. Reilly, “⍺-Continuous and ⍺-Irresolute Multifunctions”, Mathematica Bohemica, Vol-121, No. 4, 415 - 424, 1996.
[2]. M. Mocanu, “On m-Compact spaces”, Rendiconti Del Circolo Matematico Di Palermo, Series II, Tomo LIII 1-26, 2005.
[3]. M. E. Abd El-Monsef and A. A. Nasef, “On Multifunctions”, Chaos, Solitons & Fractals, 12, 2387 - 2394, 2001.
[4]. N. Nagaveni and P. Sundaram “On weakly generalized continuous maps, weakly generalized closed maps and weakly generalized irresolute maps in topological spaces”, Far East J. of Math. Sci. Vol-6, No. 6, 903 - 912, 1998.
[5]. T. Noiri and V. Popa, “Almost weakly continuous multifunctions”, Demonstratio Math., Vol-26, 393 - 380, 1993.
[6]. T. Noiri and V. Popa, “On Upper and Lower M -Continuous Multifunctions”, Filomat, Vol-14, 73 - 86, 2000.
[7]. T.Noiri and V. Popa, “On m-quasi Irresolute Multifunctions”, Mathematica Moravica, Vol-9, 25 - 41, 2005.
[8]. R. Parimelazhagan, K. Balachandran and N. Nagaveni, “Weakly generalized closed sets in Minimal Structures”, Int. J. Contemp. Math. Sciences, Vol-4, No.27, 1335 -1343, 2009.
[9]. V. Popa, “Irresolute Multifunction”, Int. J. Math. & Math. Sci., Vol-13, No.2, 275 - 280, 1990.
[10]. D. Sheeba and N. Nagaveni, “On Minimal Topological Totally Closed Graphs”, Annals of pure and applied mathematics, Vol-16, No.2, 401 - 411, 2018.
[11]. D. Sheeba and N. Nagaveni, “Multifunction with Topological Closed Graphs”, Journal of Computer and Mathematical Sciences, Vol-9, No.5, 373 - 383, May 2018.

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