Ernst J. Joubert

Discret. Math., February, 2024

2019

On a conjecture involving a bound for the total restrained domination number of a graph.

[BibT_eX]

[DOI]

Discret. Appl. Math., 2019

2018

Some multicolor bipartite Ramsey numbers involving cycles and a small number of colors.

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[DOI]

Discret. Math., 2018

2017

Some Generalized Bipartite Ramsey Numbers Involving Short Cycles.

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[DOI]

Graphs Comb., 2017

Improving a Nordhaus-Gaddum type bound for total domination using an algorithm involving vertex disjoint stars.

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[DOI]

Discret. Appl. Math., 2017

2016

An inequality that relates the size of a bipartite graph with its order and restrained domination number.

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[DOI]

J. Comb. Optim., 2016

Equality in a bound that relates the size and the restrained domination number of a graph.

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[DOI]

J. Comb. Optim., 2016

2014

Some Bistar Bipartite Ramsey Numbers.

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[DOI]

Graphs Comb., 2014

2013

Maximum sizes of graphs with given restrained domination numbers.

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[DOI]

Discret. Appl. Math., 2013

Equality in a linear Vizing-like relation that relates the size and total domination number of a graph.

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[DOI]

Discret. Appl. Math., 2013

2012

Multiple factor Nordhaus-Gaddum type results for domination and total domination.

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[DOI]

Justin Southey

Discret. Appl. Math., 2012

2011

Restrained domination in cubic graphs.

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[DOI]

J. Comb. Optim., 2011

Nordhaus-Gaddum Type Results for Total Domination.

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[DOI]

Justin Southey

Discret. Math. Theor. Comput. Sci., 2011

Total restrained domination in claw-free graphs with minimum degree at least two.

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[DOI]

Discret. Appl. Math., 2011

Nordhaus-Gaddum bounds for total domination.

[BibT_eX]

[DOI]

Justin Southey

Appl. Math. Lett., 2011

2010

An upper bound on the total restrained domination number of a tree.

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[DOI]

Elizabeth Jonck

J. Comb. Optim., 2010

Bounds on the Total Restrained Domination Number of a Graph.

[BibT_eX]

[DOI]

Elizabeth Jonck

Graphs Comb., 2010

2009

Restrained Domination in Claw-Free Graphs with Minimum Degree at Least Two.

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[DOI]

Graphs Comb., 2009

Restrained domination in unicyclic graphs.

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[DOI]

Lucas C. van der Merwe

Discuss. Math. Graph Theory, 2009

An upper bound for the restrained domination number of a graph with minimum degree at least two in terms of order and minimum degree.

[BibT_eX]

[DOI]