Araştırma Makalesi
BibTex RIS Kaynak Göster
Yıl 2020, Sayı: 31, 108 - 113, 30.06.2020

Öz

Kaynakça

  • A. Rosenfeld, Digital Topology, Amer. Math. Monthly 86 (1979) 621-630.
  • R, Devi, K. Bhuvaneshwari and H. Maki, Weak Form of g*-closed Sets, where \rho \in \alpha, \alpha*, \alpha** and The Digital Plane, Mem. Fac. Sci. Kochi Univ. Math. 25 (2004) 37-54.
  • R. Devi, S. N. Rajapriya, K. Muthukumarswamy and H. Maki, \xi-Closed Sets in Topological Spaces and Digital Planes, Scientiae Mathematicae Japanicae, Online e-2006 615-631.
  • R. Devi and M. Vigneshwaram, g*-Closed Sets in the Digital Plane, Int. Jl. of General Topology, 4(1-2) (2011) 91-95.
  • R. Devi and M. Vigneshwaran, On G O-Kernel in Digital Plane, Int. Jl. of Mathematical Archive, 3(6) (2012) 2358-2373.
  • E. D. Khalimsky, R. Kopperman and P. R. Meyer, Computer Graphics and Connected Topologies in Finite Ordered Set, Topology Applications, 36 (1990) 1-17.
  • T. Y. Kong, R. Kopperman and P. R. Meyer, A Topologies Approach to Digital Topology, Amer. Math. Monthly, 98 (1991) 901-907.
  • P. G. Patil, S. S. Benchalli and Pallavi S. Mirajakar, Generalized Star w\lpha-closed Sets in Topological Spaces, Jl. of New Results in Science, 9 (2015) 37-45.
  • S. S. Benchalli, P. G. Patil and P. M. Nalwad, w\alpha-closed sets in topological spaces, The Global J. Appl. Maths Math. Sciences, 2(1-2) (2009) 53-63.
  • P. G. Patil, S. S. Benchalli and Pallavi S. Mirajakar, Generalized Star w\alpha-spaces in Topological Spaces, Int. Jl. of Scienti c and Innovative Mathematical Research, 3 Special Issue 1 (2015) 399-391.
  • S. S. Benchalli, P. G. Patil and P. M. Nalwad, some weaker forms of continuous functions in topological spaces, Jl. of Advanced Studies in Topology, 7(2) (2016) 101-109.

A New Class of Closed Set in Digital Topology

Yıl 2020, Sayı: 31, 108 - 113, 30.06.2020

Öz

The purpose of this paper is to introduce a new class of closed set called
g*w\alpha-closed sets in digital topology. We establish a relationship between closed and
g*w\alpha-closed sets in digital topology. Also, we obtained the properties of g*w\alpha-closed
sets in digital plane.


-

Kaynakça

  • A. Rosenfeld, Digital Topology, Amer. Math. Monthly 86 (1979) 621-630.
  • R, Devi, K. Bhuvaneshwari and H. Maki, Weak Form of g*-closed Sets, where \rho \in \alpha, \alpha*, \alpha** and The Digital Plane, Mem. Fac. Sci. Kochi Univ. Math. 25 (2004) 37-54.
  • R. Devi, S. N. Rajapriya, K. Muthukumarswamy and H. Maki, \xi-Closed Sets in Topological Spaces and Digital Planes, Scientiae Mathematicae Japanicae, Online e-2006 615-631.
  • R. Devi and M. Vigneshwaram, g*-Closed Sets in the Digital Plane, Int. Jl. of General Topology, 4(1-2) (2011) 91-95.
  • R. Devi and M. Vigneshwaran, On G O-Kernel in Digital Plane, Int. Jl. of Mathematical Archive, 3(6) (2012) 2358-2373.
  • E. D. Khalimsky, R. Kopperman and P. R. Meyer, Computer Graphics and Connected Topologies in Finite Ordered Set, Topology Applications, 36 (1990) 1-17.
  • T. Y. Kong, R. Kopperman and P. R. Meyer, A Topologies Approach to Digital Topology, Amer. Math. Monthly, 98 (1991) 901-907.
  • P. G. Patil, S. S. Benchalli and Pallavi S. Mirajakar, Generalized Star w\lpha-closed Sets in Topological Spaces, Jl. of New Results in Science, 9 (2015) 37-45.
  • S. S. Benchalli, P. G. Patil and P. M. Nalwad, w\alpha-closed sets in topological spaces, The Global J. Appl. Maths Math. Sciences, 2(1-2) (2009) 53-63.
  • P. G. Patil, S. S. Benchalli and Pallavi S. Mirajakar, Generalized Star w\alpha-spaces in Topological Spaces, Int. Jl. of Scienti c and Innovative Mathematical Research, 3 Special Issue 1 (2015) 399-391.
  • S. S. Benchalli, P. G. Patil and P. M. Nalwad, some weaker forms of continuous functions in topological spaces, Jl. of Advanced Studies in Topology, 7(2) (2016) 101-109.
Toplam 11 adet kaynakça vardır.

Ayrıntılar

Birincil Dil İngilizce
Konular Matematik
Bölüm Araştırma Makalesi
Yazarlar

Pallavi S. Mırajakar Bu kişi benim

Prakashgouda G. Patıl Bu kişi benim

Yayımlanma Tarihi 30 Haziran 2020
Gönderilme Tarihi 20 Eylül 2019
Yayımlandığı Sayı Yıl 2020 Sayı: 31

Kaynak Göster

APA Mırajakar, P. S., & Patıl, P. G. (2020). A New Class of Closed Set in Digital Topology. Journal of New Theory(31), 108-113.
AMA Mırajakar PS, Patıl PG. A New Class of Closed Set in Digital Topology. JNT. Haziran 2020;(31):108-113.
Chicago Mırajakar, Pallavi S., ve Prakashgouda G. Patıl. “A New Class of Closed Set in Digital Topology”. Journal of New Theory, sy. 31 (Haziran 2020): 108-13.
EndNote Mırajakar PS, Patıl PG (01 Haziran 2020) A New Class of Closed Set in Digital Topology. Journal of New Theory 31 108–113.
IEEE P. S. Mırajakar ve P. G. Patıl, “A New Class of Closed Set in Digital Topology”, JNT, sy. 31, ss. 108–113, Haziran 2020.
ISNAD Mırajakar, Pallavi S. - Patıl, Prakashgouda G. “A New Class of Closed Set in Digital Topology”. Journal of New Theory 31 (Haziran 2020), 108-113.
JAMA Mırajakar PS, Patıl PG. A New Class of Closed Set in Digital Topology. JNT. 2020;:108–113.
MLA Mırajakar, Pallavi S. ve Prakashgouda G. Patıl. “A New Class of Closed Set in Digital Topology”. Journal of New Theory, sy. 31, 2020, ss. 108-13.
Vancouver Mırajakar PS, Patıl PG. A New Class of Closed Set in Digital Topology. JNT. 2020(31):108-13.


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