graph theory - adjacency matrix
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If I have an adjacency matrix A of a directed graph, and transform it into $A(x) = A(G)(x) = [a_{ij}(G,x)]$ where its the same matrix but instead of ones, its x's. What would each element in the matrix A(x) represent?
linear-algebra combinatorics matrices graph-theory
asked Nov 19 at 3:03
Kathlyn Sanchez
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If I have an adjacency matrix A of a directed graph, and transform it into $A(x) = A(G)(x) = [a_{ij}(G,x)]$ where its the same matrix but instead of ones, its x's. What would each element in the matrix A(x) represent?
linear-algebra combinatorics matrices graph-theory
asked Nov 19 at 3:03
Kathlyn Sanchez
255
add a comment |
up vote
0
down vote
favorite
up vote
0
down vote
favorite
If I have an adjacency matrix A of a directed graph, and transform it into $A(x) = A(G)(x) = [a_{ij}(G,x)]$ where its the same matrix but instead of ones, its x's. What would each element in the matrix A(x) represent?
linear-algebra combinatorics matrices graph-theory
asked Nov 19 at 3:03
Kathlyn Sanchez
255
If I have an adjacency matrix A of a directed graph, and transform it into $A(x) = A(G)(x) = [a_{ij}(G,x)]$ where its the same matrix but instead of ones, its x's. What would each element in the matrix A(x) represent?
linear-algebra combinatorics matrices graph-theory
linear-algebra combinatorics matrices graph-theory
asked Nov 19 at 3:03
Kathlyn Sanchez
255
asked Nov 19 at 3:03
Kathlyn Sanchez
255
asked Nov 19 at 3:03
Kathlyn Sanchez
255
asked Nov 19 at 3:03
Kathlyn Sanchez
255
asked Nov 19 at 3:03
Kathlyn Sanchez
255
255
add a comment |
add a comment |
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