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Irredundance perfect graph: различия между версиями

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A graph <math>G</math> is '''minimal irredundance imperfect''' if <math>G</math> is not
A graph <math>G</math> is '''minimal irredundance imperfect''' if <math>G</math> is not
irredun\-dan\-ce perfect and <math>ir(H) = \gamma(H)</math> for every proper
irredundance perfect and <math>ir(H) = \gamma(H)</math> for every proper
induced subgraph <math>H</math> of <math>G</math>.
induced subgraph <math>H</math> of <math>G</math>.


The first sufficient condition, for a graph to be irredundance
The first sufficient condition, for a graph to be irredundance
perfect, in terms of a family of forbidden induced subgraphs is due to
perfect, in terms of a family of forbidden induced subgraphs is due to
Bollob\'{a}s and Cockayne (1979).
Bollobás and Cockayne (1979).
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