【實用教育app】Graph Theory|最夯免費app

This unique application is for all students across the world. It covers 114 topics of Graph Theory in detail. These 114 topics are divided in 4 units.

Each topic is around 600 words and is complete with diagrams, equations and other forms of graphical representations along with simple text explaining the concept in detail.

This USP of this application is "ultra-portability". Students can access the content on-the-go from anywhere they like.

Basically, each topic is like a detailed flash card and will make the lives of students simpler and easier.

Some of topics Covered in this application are:

1. Introduction to Graphs

2. Directed and Undirected Graph

3. Basic Terminologies of Graphs

4. Vertices

5. The Handshaking Lemma

6. Types of Graphs

7. N-cube

8. Subgraphs

9. Graph Isomorphism

10. Operations of Graphs

11. The Problem of Ramsay

12. Connected and Disconnected Graph

13. Walks Paths and Circuits

14. Eulerial Graphs

15. Fluery's Algorithm

16. Hamiltonian Graphs

17. Dirac's Theorem

18. Ore's Theorem

19. Problem of seating arrangement

20. Travelling Salesman Problem

21. Konigsberg's Bridge Problem

22. Representation of Graphs

23. Combinatorial and Geometric Graphs

24. Planer Graphs

25. Kuratowaski's Graph

26. Homeomorphic Graphs

27. Region

28. Subdivision Graphs and Inner vertex Sets

29. Outer Planer Graph

30. Bipertite Graph

31. Euler's Theorem

32. Three utility problem

33. Kuratowski’s Theorem

34. Detection of Planarity of a Graph

35. Dual of a Planer Graph

36. Graph Coloring

37. Chromatic Polynomial

38. Decomposition theorem

39. Scheduling Final Exams

40. Frequency assignments and Index registers

41. Colour Problem

42. Introduction to Tree

43. Spanning Tree

44. Rooted Tree

45. Binary Tree

46. Traversing Binary Trees

47. Counting Tree

48. Tree Traversal

49. Complete Binary Tree

50. Infix, Prefix and Postfix Notation of an Arithmatic Operation

51. Binary Search Tree

52. Storage Representation of Binary Tree

53. Algorithm for Constructing Spanning Trees

54. Trees and Sorting

55. Weighted Tree and Prefix Codes

56. Huffman Code

57. More Application of Graph

58. Shortest Path Algorithm

59. Dijkstra Algorithm

60. Minimal Spanning Tree

61. Prim’s algorithm

62. The labeling algorithm

63. Reachability, Distance and diameter, Cut vertex, cut set and bridge

64. Transport Networks

65. Max-Flow Min-Cut Theorem

66. Matching Theory

67. Hall's Marriage Theorem

68. Cut Vertex

69. Introduction to Matroids and Transversal Theory

70. Types of Matroid

71. Transversal Theory

72. Cut Set

73. Types of Enumeration

74. Labeled Graph

75. Counting Labeled tree

76. Rooted Lebeled Tree

77. Unlebeled Tree

78. Centroid

79. Permutation

80. Permutation Group

81. Equivalance classes of Function

82. Group

83. Symmetric Graph

84. Coverings

85. Vertex Covering

86. Lines and Points in graphs

87. Partitions and Factorization

88. Arboricity of Graphs

89. Digraphs

90. Orientation of a graph

91. Edges and Vertex

92. Types of Digraphs

93. Connected Digraphs

94. Condensation, Reachability and Oreintable Graph

95. Arborescence

96. Euler Digraph

97. Hand Shaking Dilemma and Directed Walk path and Circuit

98. Semi walk paths and Circuits and Tournaments

99. Incident, Circuit and Adjacency Matrix of Digraph

100. Nullity of a Matrix

101. Chromatic number

102. Calculating a Chromatic number

103. Brooks Theorem

104. Brooks Theorem

105. Matrix Representation of Graphs

106. Cut Matrix

107. Circuit Matrix

108. Matrices over GF(2) and Vector Spaces of Graphs

109. Introduction to Graph Coloring

110. Planar Graphs

111. Euler’s formula

112. Kruskal’s algorithm

113. Heuristic algorithm for an upper bound

114. Heuristic algorithm for an lower bound

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