Degree Centrality

your browser does not support the canvas tag

This is program generates a graph and calculates the Normalized Degree Centrality of each node. The normalized degree centrality of a node v in a graph G = (V,E) measures how many nodes are connected to the node v, compared to the maximum possible number of edges that can be connected to this node. Because we are dealing with simple undirected graphs (at most a single edge between any two distinct vertices), this maximum possible number will always be |V - 1|. So the normalized degree can be calculated by dividing the degree of the node (the number of nodes it is connected to) by |V - 1|.



Recent Updates

  • 08-10-2017 Floyd-Warshall Shortest Paths
  • 08-01-2017 Degree Centrality of a Graph
  • 06-03-2017 Tarjan's Strongly Connected Components Algorithm
  • 03-20-2017 Longest Common Subsequence
  • 10-27-2016 Independent Set Puzzles
  • 06-28-2016 Lets Learn About XOR Encryption
  • 06-15-2016 Discrete-time Markov Chains
  • 03-01-2016 Topological Sort
  • 01-21-2016 The RSA Algorithm
  • 11-20-2015 How To Take Notes in Math Class
  • 10-28-2015 The Depth-First-Search Algorithm
  • 10-28-2015 The Breadth-First-Search Algorithm
  • 09-23-2015 ID3 Algorithm Decision Trees
  • 07-08-2015 Clique Problem Puzzles
  • 06-25-2015 Unidirectional TSP Puzzles
  • 04-04-2015 Learn About Descriptive Statistics
  • 02-19-2015 Slope Formula
  • 01-15-2015 Interactive Midpoint Formula
  • 12-18-2014 Triangle Sum Puzzle
  • 12-02-2014 The Bridge Crossing Problem