C. M. Mynhardt

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Alewyn Petrus BurgerStellenbosch UniversityVerified email at sun.ac.za
William KlostermeyerProfessor of Computer Science, University of North FloridaVerified email at unf.edu
Michael A. HenningProfessor of Mathematics, University of JohannesburgVerified email at uj.ac.za
Teresa HaynesProfessor of Mathematics, East Tennessee UniversityVerified email at etsu.edu
Wynand WinterbachScientific Software SmithVerified email at google.com
Izak BroereProfessor of Mathematics, University of PretoriaVerified email at up.ac.za
Adriana RouxStellenbosch UniversityVerified email at sun.ac.za
Wayne GoddardClemson UniversityVerified email at clemson.edu
Johannes HattinghUniversity of North Carolina at WilmingtonVerified email at uncw.edu
Sara Davies (Herke)The University of QueenslandVerified email at uq.edu.au
Richard GibsonFormer PhD Student in Computing Science, University of AlbertaVerified email at cs.ualberta.ca
Stephen T. HedetniemiProfessor Emeritus, School of Computing, Clemson UniversityVerified email at clemson.edu
Nader Jafari RadProfessor of Mathematics, Shahed UniversityVerified email at shahed.ac.ir
R. Duane SkaggsProfessor of Digital Simulation and Gaming, Shawnee State UniversityVerified email at shawnee.edu
Sandra Mitchell Hedetniemi, Sandra L...Professor of Computer Science, Clemson UniversityVerified email at cs.clemson.edu
Saeid AlikhaniProfessor of Mathematics, Yazd UniversityVerified email at yazd.ac.ir
Ehsan EbrahimiUniversity of LuxembourgVerified email at uni.lu
Joanna RaczekGdansk University of TechnologyVerified email at pg.gda.pl
Christopher M van BommelUniversity of GuelphVerified email at uoguelph.ca

C. M. Mynhardt

Professor of Mathematics, University of Victoria, Canada

Verified email at uvic.ca

Graph Theory


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Secure domination, weak Roman domination and forbidden subgraphs EJ Cockayne, O Favaron, CM Mynhardt Bull. Inst. Combin. Appl 39, 87-100, 2003	157	2003
Infinite order domination in graphs AP Burger, EJ Cockayne, WR Grundlingh, CM Mynhardt, JH van Vuuren, ... Journal of Combinatorial Mathematics and Combinatorial Computing 50, 179-194, 2004	131	2004
On a generalisation of signed dominating functions of graphs EJ Cockayne, CM Mynhardt Ars Combinatoria 43, 235-245, 1996	109	1996
Total domination in graphs with minimum degree three O Favaron, MA Henning, CM Mynhart, J Puech Journal of Graph Theory 34 (1), 9-19, 2000	80	2000
Generalized colourings of graphs. I Broere, CM Mynhardt Graph Theory and its Applications to Algorithms and Computer Science., 583-594, 1985	77*	1985
Finite order domination in graphs AP Burger, EJ Cockayne, WR Grundlingh, CM Mynhardt, JH Van Vuuren, ... Journal of Combinatorial Mathematics and Combinatorial Computing 49, 159-176, 2004	75	2004
Protecting a graph with mobile guards WF Klostermeyer, CM Mynhardt Applicable Analysis and Discrete Mathematics 10 (1), 1-29, 2016	64	2016
Construction of trees and graphs with equal domination parameters M Dorfling, W Goddard, MA Henning, CM Mynhardt Discrete mathematics 306 (21), 2647-2654, 2006	64	2006
Reinforcement in graphs J Kok, CM Mynhardt Congr. Numer 79 (19900), 225-231, 1990	63	1990
Secure domination and secure total domination in graphs W Klostermeyer, C Mynhardt Discussiones Mathematicae Graph Theory 28 (2), 267-284, 2008	62	2008
Excellent trees and secure domination CM Mynhardt, HC Swart, E Ungerer Utilitas Mathematica 67, 2005	56	2005
Vertices contained in every minimum dominating set of a tree CM Mynhardt Journal of Graph Theory 31 (3), 163-177, 1999	56	1999
Generalized colourings of outerplanar and planar graphs. I Broere, CM Mynhardt Graph Theory and its Applications to Algorithms and Computer Science, 151-161, 1985	56	1985
Radial trees S Herke, CM Mynhardt Discrete mathematics 309 (20), 5950-5962, 2009	47	2009
The sequence of upper and lower domination, independence and irredundance numbers of a graph EJ Cockayne, CM Mynhardt Discrete mathematics 122 (1-3), 89-102, 1993	46	1993
Total domination edge critical graphs LC Van der Merwe, CM Mynhardt, TW Haynes Utilitas Mathematica 54, 229-240, 1998	45*	1998
Graphs with equal eternal vertex cover and eternal domination numbers WF Klostermeyer, CM Mynhardt Discrete Mathematics 311 (14), 1371-1379, 2011	44	2011
Edge protection in graphs. WF Klostermeyer, CM Mynhardt Australas. J Comb. 45, 235-250, 2009	42	2009
Secure total domination in graphs S Benecke, EJ Cockayne, CM Mynhardt Utilitas Mathematica 74, 2007	42	2007
Vertices contained in all or in no minimum total dominating set of a tree EJ Cockayne, MA Henning, CM Mynhardt Discrete mathematics 260 (1-3), 37-44, 2003	41	2003

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