Eigenvector Centrality Calculations

Поделиться
HTML-код
  • Опубликовано: 18 янв 2025

Комментарии • 15

  • @owaisahussain
    @owaisahussain 4 года назад +22

    I've downvoted like many others and the reason is that your title says "Eigenvector centrality calculations", which confuses the viewer. I thought you were going to perform the calculations, not how to calculate on Gephi tool. I'm quite positive this was an innocent mistake but please change the title to something more accurate if possible.

  • @AAA891216
    @AAA891216 Год назад

    This video is clear and straight. Thank you so much!

  • @АнастасияПантелеева-ь7й

    thanks for video. I would like to know how can I calculate the same for bigger amount of nodes, like n=69 nodes and m=84 edges?

  • @jareddevedelicana930
    @jareddevedelicana930 2 года назад +1

    Hello good day sir. Thank you for your video. I have a request here. Maybe you can explain what does it mean when you have an eigenvector value equal to one?

  • @mosiurr3461
    @mosiurr3461 2 года назад +2

    the adjacency matrix is not correct for the directed network

  • @beginnerpython6183
    @beginnerpython6183 4 года назад +1

    great simple and informative video. I cannot understand why 'dislikes' are same as 'likes'. Thank you for offering useful information.

    • @Ayushk11
      @Ayushk11 4 года назад +3

      cause he did not explained the theory, just shared a website to calculate

  • @andigao9031
    @andigao9031 5 лет назад +2

    thanks you .And q1 igenvector centrality is mean the lamada1 corresponding eigenvector?

    • @AlanShawesq
      @AlanShawesq  5 лет назад

      Andi Gao, I don’t understand your question. The Lambda values are the corresponding Eigen values.

  • @blueskye7988
    @blueskye7988 4 года назад +1

    Hello, please tell me what software you used؟

  • @sonerseckiner7206
    @sonerseckiner7206 Год назад

    He confuses eigenvectors with an eigenvector and eigenvalues with an eigenvalue. He even did not know which vector corresponds to which eigenvalue. The answer is simple. The software calculates the eigenvector corresponding to the highest eigenvalue and called it eigenvector centrality.

  • @badaralam9845
    @badaralam9845 5 лет назад

    where is link sir?

    • @AlanShawesq
      @AlanShawesq  5 лет назад

      Hi Badar, You can find more information here: www.strategic-planet.com/2019/07/understanding-the-concepts-of-eigenvector-centrality-and-pagerank/