On second-stage spectrum and energy of a graph
Singaraj K. Ayyaswamy, Selvaraj Balachandran, Ivan Gutman (2010)
Kragujevac Journal of Mathematics
Similarity:
Displaying similar documents to “Cut-off for large sums of graphs”
On second-stage spectrum and energy of a graph
New theorems for signless Laplacian eigenvalues
D. Cvetković (2008)
Bulletin, Classe des Sciences Mathématiques et Naturelles, Sciences mathématiques
Similarity:
Mixing times for random walks on finite lamplighter groups.
Peres, Yuval, Revelle, David (2004)
Electronic Journal of Probability [electronic only]
Similarity:
Bounds for the distance energy of a graph
Harishchandra S. Ramane, Deepak S. Revankar, Ivan Gutman, Siddani Bhaskara Rao, B. Devadas Acharya, Hanumappa B. Walikar (2008)
Kragujevac Journal of Mathematics
Similarity:
Spectrum of two new joins of graphs and infinite families of integral graphs
Gopalapillai Indulal (2012)
Kragujevac Journal of Mathematics
Similarity:
On randomly colouring locally sparse graphs.
Frieze, Alan, Vera, Juan (2006)
Discrete Mathematics and Theoretical Computer Science. DMTCS [electronic only]
Similarity:
On -radius of random graphs.
Horváthová, M. (2006)
Acta Mathematica Universitatis Comenianae. New Series
Similarity:
Derived graphs of some graphs
Sudhir R. Jog, Satish P. Hande, Ivan Gutman, S. Burcu Bozkurt (2012)
Kragujevac Journal of Mathematics
Similarity:
Nordhaus-gaddum-type relations for the energy and Laplacian energy of graphs
B. Zhou, I. Gutman (2007)
Bulletin, Classe des Sciences Mathématiques et Naturelles, Sciences mathématiques
Similarity:
Puzzles of Quasi-Finite Type, Zeta Functions and Symbolic Dynamics for Multi-Dimensional Maps
Jérôme Buzzi (2010)
Annales de l’institut Fourier
Similarity:
Entropy-expanding transformations define a class of smooth dynamics generalizing interval maps with positive entropy and expanding maps. In this work, we build a symbolic representation of those dynamics in terms of puzzles (in Yoccoz’s sense), thus avoiding a connectedness condition, hard to satisfy in higher dimensions. Those puzzles are controled by a «constraint entropy» bounded by the hypersurface entropy of the aforementioned transformations. The analysis of those puzzles...