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  1. Graph transformation rule
  2. Graph union
  3. Graph with boundary
  4. Graphic sequence of numbers
  5. Graphical (graphic) matroid
  6. Graphical trade
  7. H-Covering, H-Covering set
  8. H-Saturated graph
  9. H-Tree
  10. H-adjacent graphs
  11. H-decomposition number
  12. H-forming number
  13. H-forming set
  14. H-path
  15. H-tuple domination
  16. HHD-free graph
  17. Hamiltonian decomposable graph
  18. Hamiltonian digraph
  19. Head of a hyperarc
  20. Head place
  21. Heap
  22. Heap-ordered tree
  23. Heap order
  24. Height of a branch of a tree
  25. Height of a tree
  26. Height of a vertex
  27. Hereditary class of graphs
  28. Hereditary dually chordal graph
  29. Hierarchical Petri net
  30. Hierarchy of embedded alts
  31. Hierarchy of embedded zones
  32. Hilbert's problem
  33. Homogeneously embedded graph
  34. Honest graph
  35. House
  36. Hyper Petersen graph
  37. Hyper de Bruijn graph
  38. Hyperarc
  39. I-Tree
  40. I-Грамматика
  41. Immersion
  42. Immovable vertex
  43. Impropriety
  44. In-neighborhood
  45. In-semicomplete digraph
  46. In-tree
  47. Incenter
  48. Incidence function labelling
  49. Incidence graph
  50. Incidence matrix
  51. Incidence relation
  52. Inclusion of languages problem
  53. Inclusion of schemas
  54. Inclusion tree
  55. Increment operator
  56. Indecomposable tournament
  57. Indegree, in-degree
  58. Independence graph of a graph
  59. Independence polynomial
  60. Independence subdivision number
  61. Independent F-matching width
  62. Independent F-width
  63. Independent dominating number
  64. Independent dominating set
  65. Independent domination number relative to v
  66. Independent matching width
  67. Independent n-domination number
  68. Independent paths
  69. Independent width
  70. Indirect addressing graph
  71. Induced matching partition number
  72. Induced path number
  73. Inflation
  74. Information flow
  75. Informationally connected operands
  76. Informationally incompatible operands
  77. Inheritance graph
  78. Inheritance relation
  79. Inhibitor Petri net
  80. Inhibitor arc
  81. Initial state
  82. Initial string
  83. Initial symbol
  84. Input place
  85. Inset
  86. Integer distance graph
  87. Integral graph
  88. Integrity
  89. Internal transition
  90. Interpretation
  91. Interval I(u,v)
  92. Interval chromatic number
  93. Interval coloring
  94. Interval of a tournament
  95. Inverse relation
  96. Irreducible additive hereditary graph property
  97. Irredundance number
  98. Irredundance perfect graph
  99. Irredundant Petri net
  100. Irregular digraph
  101. Irregular graph
  102. Irregularity of a digraph
  103. Irregularity strength
  104. Isolated vertex subset
  105. Isomorphic decomposition
  106. Isomorphic posets
  107. Isospectral graphs
  108. Isotropic coloring
  109. Iteration operation
  110. Join operation
  111. Jump distance
  112. Jump graph
  113. K-Binding number
  114. K-Bounded Petri net
  115. K-Case term
  116. K-Choosable graph
  117. K-Chorded bigraph
  118. K-Closure of a graph
  119. K-Cocomparability ordering
  120. K-Cover of a (hyper)graph
  121. K-Cyclable graph
  122. K-Cyclic chromatic number
  123. K-Cyclic coloring
  124. K-Diameter
  125. K-Dimensional poset
  126. K-Distance
  127. K-Dominating cycle
  128. K-Edge-connected graph
  129. K-Equitable graph
  130. K-Equitable labeling
  131. K-Factorable graph
  132. K-Game-colorable graph
  133. K-Irredundance perfect graph
  134. K-Iterated line digraph
  135. K-Jump graph
  136. K-Matching
  137. K-Minus-critical graph
  138. K-Ordered Hamiltonian graph
  139. K-Outerplanar graph
  140. K-Outpath
  141. K-Pan
  142. K-Path graph
  143. K-Placement
  144. K-Ranking
  145. K-Recognizer
  146. K-Restricted total domination number
  147. K-Sequentially additive graph
  148. K-Sequentially additive labeling
  149. K-Snark
  150. K-Stability
  151. K-Sun
  152. K-Walk
  153. K-Wide diameter
  154. K-Wide distance
  155. K-covering cycle
  156. K-path
  157. K-reconstructible graph
  158. K-reconstruction of a graph
  159. K-restricted domination number
  160. K-th Neighborhood of a vertex
  161. K-th Power of a graph
  162. K-γ-Critical graph
  163. K-Кратная конкатенация цепочек
  164. K-Отделимость
  165. K-Поток
  166. K-Пучково-изоморфные графы
  167. K-Реберно связный граф
  168. K-Транзитивная группа графа
  169. KP-орграф
  170. K\"onigsberg's bridges problem
  171. Karp-Miller tree
  172. Kautz digraph
  173. Kernel-perfect digraph
  174. Kings graph
  175. Kirchoff matrix
  176. Kleene closure
  177. Kleene star
  178. Knödel graph
  179. Krausz dimension of a graph
  180. Krausz partition of a graph
  181. Kronecker product
  182. Kruskal's algorithm
  183. Kuratowski's criterion
  184. Kuratowski's theorem
  185. L-Total coloring
  186. L-Веер
  187. L-Соединимость
  188. L-Цикл
  189. Labeled Petri net, Labelled Petri net
  190. Labeled tree, Labelled tree
  191. Labeling of type (a,b,c)
  192. Ladder
  193. Language
  194. Laplacian eigenvalues
  195. Laplacian spectral radius
  196. Laplacian spectrum
  197. Large-block program
  198. Large-block program execution
  199. Leaf density
  200. Least upper bound
  201. Left-sided balanced tree
  202. Length of a circuit
  203. Length of a hypercycle
  204. Length of a path
  205. Length of a string
  206. Length of a vertex
  207. Letter
  208. Lexicographic product
  209. Light edge
  210. Light graph
  211. Limit flow graph
  212. Line
  213. Line graph of a mixed graph
  214. Linear NCE graph grammar
  215. Linear arrangement
  216. Linear bounded automaton
  217. Linear extension of a poset
  218. Linear forest
  219. Linear hypergraph
  220. Linear k-arboricity of a graph
  221. Linear k-forest
  222. Linear layout
  223. Linear matroid
  224. Linear order
  225. Linear vertex arboricity
  226. Liouville property of an operator on graphs
  227. List coloring
  228. List edge-coloring problem
  229. List edge chromatic number
  230. List homomorphism
  231. List total coloring
  232. List total coloring problem
  233. List vertex-coloring problem
  234. Live transition
  235. Liveness problem
  236. Local-edge-connectivity
  237. Local exponent of digraph
  238. Local independence number
  239. Local input place
  240. Local irregularity of a digraph
  241. Local isomorphism
  242. Local output place
  243. Local place
  244. Local tree-width
  245. Locally k-connected graph
  246. Locally longest with respect to M cycle
  247. Locally semicomplete digraph
  248. Locating-dominating set
  249. Locating set
  250. Location-domination number
  251. Location number
  252. Lower independence number
  253. M-Choosable graph with impropriety d
  254. M-Convex set in G
  255. MAXIMUM FLOW problem
  256. MAXIMUM INDEPENDENT SET problem
  257. MIDS problem
  258. MINIMUM FILL-IN problem
  259. MINIMUM GRAPH COLORING problem
  260. MINIMUM VERTEX COVER problem
  261. Magic labeling
  262. Magnet in a graph
  263. Magnitude of a flow
  264. Main eigenvalue
  265. Majority dominating function
  266. Majority domination number
  267. Marked graph
  268. Marked trap
  269. Marker
  270. Marking operation
  271. Matching equivalent
  272. Matching polynomial
  273. Matching width
  274. Matrix graph
  275. Matroid connectivity
  276. Matthews graph
  277. Max-flow min-cut theorem
  278. Maximal complete subgraph
  279. Maximal dominating set
  280. Maximal domination number
  281. Maximal flow
  282. Maximal independence number
  283. Maximal packing
  284. Maximal subnet
  285. Maximally irregular graph
  286. Maximum-cardinality matching
  287. Maximum hyperflow problem
  288. Maximum matching graph
  289. Maximum neighbour
  290. Maximum neighbourhood ordering
  291. Median generalized binary split tree
  292. Median graph
  293. Memory state
  294. Menger's theorem
  295. Metric-locating-dominating set
  296. Metric-location-domination number
  297. Metric dimension
  298. Middle graph
  299. Minimal dominating graph
  300. Minimal imperfect graph
  301. Minimal irredundance imperfect graph
  302. Minimal separator
  303. Minimal triangulation
  304. Minimum cost hyperflow problem
  305. Minimum gossip graph
  306. Minimum independent dominating set problem
  307. Minimum separator
  308. Minimum t-spanner problem
  309. Minor-closed class of graphs
  310. Minus dominating function
  311. Minus domination number
  312. Mode
  313. Mode vertex
  314. Monadic Second Order formula
  315. Monge graph
  316. Monotonicity property
  317. Mu-Excellent graph
  318. Multiple domination
  319. Multiplicity
  320. Multiplicity of a covering
  321. Multiplicity of an edge
  322. Multiway tree
  323. Mutually eccentric vertices
  324. Mutually graceful trees
  325. N-Dominating set
  326. N-Domination number
  327. N-Folded Petersen graph
  328. N-Independence number
  329. N-Independent set
  330. N-Iterated line graph
  331. N-Unavoidable graph
  332. N-Складной граф Петерсена
  333. N-Фактор графа
  334. N-Факторизуемый граф
  335. NP-Complete language
  336. NP-Hard language
  337. NP-Hard problem
  338. Naked vertex
  339. Near perfect matching
  340. Nearest common ancestor
  341. Nearest common dominator
  342. Neighbour transition
  343. Nested set of alts
  344. Nested set of zones
  345. Net formula
  346. Non-edge
  347. Noncovered vertex
  348. Nondecidable problem
  349. Nondeterministic finite automaton
  350. Nonstrong argument
  351. Nonstrong input
  352. Nonstrong output
  353. Nonstrong result
  354. Nonterminal alphabet
  355. Nonterminal symbol
  356. Normal approximate (point) spectrum
  357. Normally symmetric graph
  358. Normed weighted graph
  359. Null graph
  360. Number of noncongruence of a numbering
  361. ODC
  362. Oberwolfach problem
  363. Oblique graph
  364. Obstruction set
  365. Occurence (of a graph H in G)
  366. Occurrence process net
  367. Odd-signable graph
  368. Odd-signed graph
  369. One-sided balanced tree
  370. One-way infinite path
  371. One-way pushdown automaton
  372. Open neighbourhood
  373. Operation
  374. Operation of a Petri net
  375. Operation of formation of a set of merged places
  376. Operation of merging of places
  377. Operator
  378. Optimal 1-edge hamiltonian graph
  379. Optimal 1-hamiltonian graph
  380. Optimal 1-node hamiltonian graph
  381. Order of a tree
  382. Ordered labelled tree
  383. Ordinary Petri net
  384. Orientation distance graph
  385. Orientation number
  386. Oriented edge
  387. Orthogonal (g,f)-factorization
  388. Orthogonal double cover
  389. Oscillation of a graph
  390. Out-neighbourhood
  391. Out-semicomplete digraph
  392. Out-tree
  393. Outdegree, out-degree
  394. Outdegree matrix
  395. Outpath
  396. Output dependence
  397. Output node of fragment
  398. Output place
  399. Outset
  400. P-Competition graph
  401. P-Critical graph
  402. P-Language
  403. P-well-covered graph
  404. P4-Связный граф
  405. P=NP problem, P versus NP problem
  406. PRAM
  407. P 4-Isomorphic graphs
  408. P 4-Reduced graph
  409. P 4-Reducible graph
  410. P 4-Sparse graph
  411. P and NP Classes
  412. Paired-dominating set
  413. Paired-domination number
  414. Pan-bicentral graph
  415. Pan-unicentral graph
  416. Pancentral graph
  417. Panpropositionable Hamiltonian graph
  418. Parikh mapping
  419. Parse tree
  420. Partial-edge separator
  421. Partial graph morphism
  422. Partial hypergraph
  423. Partial k-path
  424. Partial signed domination number
  425. Partially decidable problem
  426. Partially ordered set
  427. Partially square graph
  428. Partition of a set
  429. Passive state of compound transition
  430. Path-Hamiltonian edge
  431. Path-decomposition
  432. Path coloring
  433. Path layer matrix
  434. Path pile
  435. Path pile number
  436. Pathwidth of a graph
  437. Pebbling number
  438. Perfect fractional matching
  439. Perfect graph theorem
  440. Perfect k-matching
  441. Perfect one-factorization
  442. Period
  443. Periodicity of a graph
  444. Periphery
  445. Persistence problem
  446. Persistent Petri net
  447. Persistent transition
  448. Petal of a flower
  449. Petersen graph
  450. Petersen hypernet
  451. Petri graph
  452. Petri net with place capacities
  453. Petri net with priorities
  454. Petri net with waiting
  455. Pfafian orientation of a graph
  456. Phrase-structure grammar
  457. Phylogeny digraph
  458. Phylogeny graph
  459. Phylogeny number
  460. Place
  461. Planar embedding of a graph
  462. Planar triangulation
  463. Planarity criteria
  464. Point-tree hypergraph
  465. Point spectrum
  466. Polar graph
  467. Polygonal tree
  468. Polyhedral graph
  469. Polyhedron graph
  470. Polynomial algorithm
  471. Polynomial expression of the stability function
  472. Polynomial graph inclusion problem
  473. Polynomial transformation
  474. Polytop graph
  475. Pontrjagin-Kuratowski's criterion
  476. Poset
  477. Post-condition
  478. Postdominator tree
  479. Potential liveness of transitions problem
  480. Potentially dead transition
  481. Potentially live transition
  482. Pre-condition
  483. Predicate term
  484. Prefix
  485. Prefix graph
  486. Prefix tree
  487. Prependant vertex
  488. Prescribed chromatic number
  489. Prime graph
  490. Prime hammock
  491. Prime labeling
  492. Primitive Petri net
  493. Primitive cycle
  494. Primitive net formula
  495. Print operator
  496. Priority
  497. Private neighbor set
  498. Private neighbour
  499. Private neighbourhood
  500. Problem

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