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  1. Indian Journal of Pure and Applied Mathematics
  2. Indian Journal of Pure and Applied Mathematics : Volume 46
  3. Indian Journal of Pure and Applied Mathematics : Volume 46, Issue 5, October 2015
  4. On multiplicity of triangles
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Indian Journal of Pure and Applied Mathematics : Volume 48
Indian Journal of Pure and Applied Mathematics : Volume 47
Indian Journal of Pure and Applied Mathematics : Volume 46
Indian Journal of Pure and Applied Mathematics : Volume 46, Issue 6, December 2015
Indian Journal of Pure and Applied Mathematics : Volume 46, Issue 5, October 2015
On some special types of Fontaine sheaves and their properties
The spectral characterization of wind-wheel graphs
Complete join hyperlattices
Numerical solution of initial-boundary system of nonlinear hyperbolic equations
An analysis of higher order terms for ion-acoustic waves by use of the modified Poincaré-Lighthill-Kuo method
On multiplicity of triangles
On Chevalley’s ℤ-form
The numerical factors of Δ$_{ n }$(f, g)
The t-Nagata ring of t-Schreier domains
On positive solutions of m-point boundary value problems for p-Laplacian impulsive dynamic equations on time scales
Algebraic solutions of the Hirota bilinear form for the Korteweg-de Vries and Boussinesq equations
Indian Journal of Pure and Applied Mathematics : Volume 46, Issue 4, August 2015
Indian Journal of Pure and Applied Mathematics : Volume 46, Issue 3, June 2015
Indian Journal of Pure and Applied Mathematics : Volume 46, Issue 2, April 2015
Indian Journal of Pure and Applied Mathematics : Volume 46, Issue 1, February 2015
Indian Journal of Pure and Applied Mathematics : Volume 45
Indian Journal of Pure and Applied Mathematics : Volume 44
Indian Journal of Pure and Applied Mathematics : Volume 43
Indian Journal of Pure and Applied Mathematics : Volume 42
Indian Journal of Pure and Applied Mathematics : Volume 41

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On multiplicity of triangles

Content Provider Springer Nature Link
Author Rukmani, S. S. Prema, J. Vijayalakshmi, V.
Copyright Year 2015
Abstract Let {G(n, l)} be the family of graphs where G(n, l) is obtained from the complete graph K $_{ n+l }$ by removing the edges of a complete subgraph on l vertices. In this paper, we determine the multiplicity of triangles in any two coloring of the edges of G(n, l), for sufficiently large values of n.
Starting Page 679
Ending Page 693
Page Count 15
File Format PDF
ISSN 00195588
Journal Indian Journal of Pure and Applied Mathematics
Volume Number 46
Issue Number 5
e-ISSN 09757465
Language English
Publisher Indian National Science Academy
Publisher Date 2015-05-28
Publisher Place New Delhi
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Complete graphs edge coloring multiplicity triangles Mathematics Applications of Mathematics Numerical Analysis
Content Type Text
Resource Type Article
Subject Applied Mathematics
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