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117 lines
3.2 KiB
Ruby
117 lines
3.2 KiB
Ruby
=begin
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File: graph_adjacency_matrix.rb
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Created Time: 2024-04-25
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Author: Xuan Khoa Tu Nguyen (ngxktuzkai2000@gmail.com)
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=end
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require_relative '../utils/print_util'
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### Undirected graph class based on adjacency matrix ###
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class GraphAdjMat
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def initialize(vertices, edges)
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### Constructor ###
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# Vertex list, where the element represents the "vertex value" and the index represents the "vertex index"
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@vertices = []
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# Adjacency matrix, where the row and column indices correspond to the "vertex index"
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@adj_mat = []
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# Add vertex
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vertices.each { |val| add_vertex(val) }
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# Add edge
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# Note that the edges elements represent vertex indices, i.e., corresponding to the vertices element indices
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edges.each { |e| add_edge(e[0], e[1]) }
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end
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### Get number of vertices ###
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def size
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@vertices.length
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end
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### Add vertex ###
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def add_vertex(val)
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n = size
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# Add the value of the new vertex to the vertex list
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@vertices << val
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# Add a row to the adjacency matrix
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new_row = Array.new(n, 0)
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@adj_mat << new_row
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# Add a column to the adjacency matrix
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@adj_mat.each { |row| row << 0 }
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end
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### Delete vertex ###
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def remove_vertex(index)
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raise IndexError if index >= size
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# Remove the vertex at index from the vertex list
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@vertices.delete_at(index)
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# Remove the row at index from the adjacency matrix
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@adj_mat.delete_at(index)
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# Remove the column at index from the adjacency matrix
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@adj_mat.each { |row| row.delete_at(index) }
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end
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### Add edge ###
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def add_edge(i, j)
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# Parameters i, j correspond to the vertices element indices
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# Handle index out of bounds and equality
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if i < 0 || j < 0 || i >= size || j >= size || i == j
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raise IndexError
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end
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# In an undirected graph, the adjacency matrix is symmetric about the main diagonal, i.e., (i, j) == (j, i)
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@adj_mat[i][j] = 1
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@adj_mat[j][i] = 1
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end
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### Delete edge ###
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def remove_edge(i, j)
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# Parameters i, j correspond to the vertices element indices
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# Handle index out of bounds and equality
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if i < 0 || j < 0 || i >= size || j >= size || i == j
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raise IndexError
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end
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@adj_mat[i][j] = 0
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@adj_mat[j][i] = 0
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end
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### Print adjacency matrix ###
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def __print__
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puts "Vertex list = #{@vertices}"
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puts 'Adjacency matrix ='
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print_matrix(@adj_mat)
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end
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end
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### Driver Code ###
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if __FILE__ == $0
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# Add edge
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# Note that the edges elements represent vertex indices, i.e., corresponding to the vertices element indices
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vertices = [1, 3, 2, 5, 4]
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edges = [[0, 1], [0, 3], [1, 2], [2, 3], [2, 4], [3, 4]]
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graph = GraphAdjMat.new(vertices, edges)
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puts "\nAfter initialization, graph is"
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graph.__print__
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# Add edge
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# Add vertex
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graph.add_edge(0, 2)
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puts "\nAfter adding edge 1-2, graph is"
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graph.__print__
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# Remove edge
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# Vertices 1, 3 have indices 0, 1 respectively
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graph.remove_edge(0, 1)
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puts "\nAfter removing edge 1-3, graph is"
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graph.__print__
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# Add vertex
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graph.add_vertex(6)
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puts "\nAfter adding vertex 6, graph is"
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graph.__print__
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# Remove vertex
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# Vertex 3 has index 1
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graph.remove_vertex(1)
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puts "\nAfter removing vertex 3, graph is"
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graph.__print__
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end
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