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Year 2019, Issue: 28, 28 - 32, 07.05.2019

Gülistan Kaya Gök

Abstract

References

  • S. Büyükköse, G. Kaya Gok, Graf Teoriye Giris, Nobel Akademik Yayıncılık Egitim DanışmanlıkTic.Ltd.Sti, Ankara (2018).
  • K.C. Das, P. Kumar, Some new bounds on the spectral radius of graphs, Discrete Mathematics281 (2004) 149-161.
  • I. Gutman, B. Furtula, Z. K. Vukicevic, G. Popivoda, On Zagreb Indices and Coindices, MATCHCommun. Math. Comput. Chem. 74 (2015) 5-16.
  • R. A. Horn, C. R. Johnson, Matrix Analysi, Cambridge University Press, New York (1985).
  • S. Hossein-Zadeh, A. Hamzeh and A. R. Ashra , Extremal Properties of Zagreb Coindices andDegree Distance of Graphs, Miskolc Mathematical Notes 11(2) (2010) 129-137.
  • A. Ilic, D. Stevanovic, On Comparing Zagreb indices, MATCH Commun. Math. Comput. Chem.62(3) (2009) 681-687.
  • A. Milicevic, S. Nikolic and N. Trinajstic, On reformulated Zagreb indices, Mol. Diversity 8 (2004)393-399.
  • S. Sorgun and S. Büyükköse, The new upper bounds on the spectral radius of weighted graphs,Applied Mathematics and Computation 218 (2012) 5231-5238.

On The Reformulated Zagreb Coindex

Year 2019, Issue: 28, 28 - 32, 07.05.2019

Gülistan Kaya Gök

Abstract

The reformulated Zagreb coindex of G is speci ed the degrees di The reformulated Zagreb coindex of G is speci ed the degrees di    and dj . This paper includes some inequalities for the reformulated Zagreb index  and reformulated Zagreb coindex. Also, some bounds are reported consepting the eigenvalues and complement of eigenvalues. and dj . This paper includes some inequalities for the reformulated Zagreb index and reformulated Zagreb coindex. Also, some bounds are reported consepting the eigenvalues and complement of eigenvalues.

Keywords

Reformulated Zagreb index Coindex

References

  • S. Büyükköse, G. Kaya Gok, Graf Teoriye Giris, Nobel Akademik Yayıncılık Egitim DanışmanlıkTic.Ltd.Sti, Ankara (2018).
  • K.C. Das, P. Kumar, Some new bounds on the spectral radius of graphs, Discrete Mathematics281 (2004) 149-161.
  • I. Gutman, B. Furtula, Z. K. Vukicevic, G. Popivoda, On Zagreb Indices and Coindices, MATCHCommun. Math. Comput. Chem. 74 (2015) 5-16.
  • R. A. Horn, C. R. Johnson, Matrix Analysi, Cambridge University Press, New York (1985).
  • S. Hossein-Zadeh, A. Hamzeh and A. R. Ashra , Extremal Properties of Zagreb Coindices andDegree Distance of Graphs, Miskolc Mathematical Notes 11(2) (2010) 129-137.
  • A. Ilic, D. Stevanovic, On Comparing Zagreb indices, MATCH Commun. Math. Comput. Chem.62(3) (2009) 681-687.
  • A. Milicevic, S. Nikolic and N. Trinajstic, On reformulated Zagreb indices, Mol. Diversity 8 (2004)393-399.
  • S. Sorgun and S. Büyükköse, The new upper bounds on the spectral radius of weighted graphs,Applied Mathematics and Computation 218 (2012) 5231-5238.
There are 8 citations in total.

Details

Primary Language English
Subjects Mathematical Sciences
Journal Section Research Article
Authors

Gülistan Kaya Gök

Publication Date May 7, 2019
Submission Date May 6, 2019
Published in Issue Year 2019 Issue: 28

Cite

APA Kaya Gök, G. (2019). On The Reformulated Zagreb Coindex. Journal of New Theory(28), 28-32.
AMA Kaya Gök G. On The Reformulated Zagreb Coindex. JNT. May 2019;(28):28-32.
Chicago Kaya Gök, Gülistan. “On The Reformulated Zagreb Coindex”. Journal of New Theory, no. 28 (May 2019): 28-32.
EndNote Kaya Gök G (May 1, 2019) On The Reformulated Zagreb Coindex. Journal of New Theory 28 28–32.
IEEE G. Kaya Gök, “On The Reformulated Zagreb Coindex”, JNT, no. 28, pp. 28–32, May 2019.
ISNAD Kaya Gök, Gülistan. “On The Reformulated Zagreb Coindex”. Journal of New Theory 28 (May 2019), 28-32.
JAMA Kaya Gök G. On The Reformulated Zagreb Coindex. JNT. 2019;:28–32.
MLA Kaya Gök, Gülistan. “On The Reformulated Zagreb Coindex”. Journal of New Theory, no. 28, 2019, pp. 28-32.
Vancouver Kaya Gök G. On The Reformulated Zagreb Coindex. JNT. 2019(28):28-32.
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