Porous media equation on locally finite graphs

Li Ma

Displaying similar documents to “Porous media equation on locally finite graphs”

Some properties of locally homogeneous graphs.

Al-Addasi, Salah (2010)

Analele Ştiinţifice ale Universităţii “Ovidius" Constanţa. Seria: Matematică

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On the structure of $k$ -connected graphs.

Karpov, D.V., Pastor, A.V. (2000)

Zapiski Nauchnykh Seminarov POMI

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Structural Properties of Recursively Partitionable Graphs with Connectivity 2

Olivier Baudon, Julien Bensmail, Florent Foucaud, Monika Pilśniak (2017)

Discussiones Mathematicae Graph Theory

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A connected graph G is said to be arbitrarily partitionable (AP for short) if for every partition (n1, . . . , np) of |V (G)| there exists a partition (V1, . . . , Vp) of V (G) such that each Vi induces a connected subgraph of G on ni vertices. Some stronger versions of this property were introduced, namely the ones of being online arbitrarily partitionable and recursively arbitrarily partitionable (OL-AP and R-AP for short, respectively), in which the subgraphs induced by a partition...

$N_{2}$ -locally connected graphs and their upper embeddability

Ladislav Nebeský (1991)

Czechoslovak Mathematical Journal

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On locally quasiconnected graphs and their upper embeddability

Ladislav Nebeský (1985)

Czechoslovak Mathematical Journal

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Graphs without induced P₅ and C₅

Gabor Bacsó, Zsolt Tuza (2004)

Discussiones Mathematicae Graph Theory

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Zverovich [Discuss. Math. Graph Theory 23 (2003), 159-162.] has proved that the domination number and connected domination number are equal on all connected graphs without induced P₅ and C₅. Here we show (with an independent proof) that the following stronger result is also valid: Every P₅-free and C₅-free connected graph contains a minimum-size dominating set that induces a complete subgraph.

A graph and its complement with specified properties. I: Connectivity.

Akiyama, Jin, Harary, Frank (1979)

International Journal of Mathematics and Mathematical Sciences

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Displaying similar documents to “Porous media equation on locally finite graphs”

Some properties of locally homogeneous graphs.

On the structure of k -connected graphs.

Structural Properties of Recursively Partitionable Graphs with Connectivity 2

N 2 -locally connected graphs and their upper embeddability

On locally quasiconnected graphs and their upper embeddability

Graphs without induced P₅ and C₅

A graph and its complement with specified properties. I: Connectivity.

On the structure of $k$ -connected graphs.

$N_{2}$ -locally connected graphs and their upper embeddability