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1001. Minus dominating function
1002. Minus domination number
1003. Mixed graph
1004. Mode
1005. Mode vertex
1006. Model of computation
1007. Module of a graph
1008. Monadic Second Order formula
1009. Monge graph
1010. Monochromatic class (set)
1011. Monotone transitive graph
1012. Monotonicity property
1013. Mu-Excellent graph
1014. Multi-coloring
1015. Multicrown
1016. Multidimensional B-tree
1017. Multidimensional search tree
1018. Multigraph
1019. Multigraph of strength s
1020. Multiple arcs
1021. Multiple domination
1022. Multiple edges
1023. Multiplicity
1024. Multiplicity of a covering
1025. Multiplicity of an edge
1026. Multiway tree
1027. Mutual matchings
1028. Mutually connected vertices
1029. Mutually eccentric vertices
1030. Mutually graceful trees
1031. N-Chromatic number
1032. N-Dominating set
1033. N-Domination number
1034. N-Extendable graph
1035. N-Factorization of a graph
1036. N-Folded Petersen graph
1037. N-Independence number
1038. N-Independent set
1039. N-Iterated line graph
1040. N-Numbering
1041. N-Star graph
1042. N-Unavoidable graph
1043. N-mesh
1044. N-node
1045. NCE graph grammar
1046. NP-Complete language
1047. NP-Complete problem
1048. NP-Hard language
1049. NP-Hard problem
1050. NP-complete problem