Bounds on singular values of invertible 0-1 matrices
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I'm interested in considering digraphs from an algebraic perspective, which leads me to the following question.
Consider an invertible 0-1 matrix of shape $n times n$. What lower and upper bounds are known about its singular values? Are there any results for the special case of invertible upper-triangular 0-1 matrices, at least?
matrices graph-theory singularvalues
asked Nov 23 at 23:14
Niel de Beaudrap
4,93012036
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up vote
0
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I'm interested in considering digraphs from an algebraic perspective, which leads me to the following question.
Consider an invertible 0-1 matrix of shape $n times n$. What lower and upper bounds are known about its singular values? Are there any results for the special case of invertible upper-triangular 0-1 matrices, at least?
matrices graph-theory singularvalues
asked Nov 23 at 23:14
Niel de Beaudrap
4,93012036
add a comment |
up vote
0
down vote
favorite
up vote
0
down vote
favorite
I'm interested in considering digraphs from an algebraic perspective, which leads me to the following question.
Consider an invertible 0-1 matrix of shape $n times n$. What lower and upper bounds are known about its singular values? Are there any results for the special case of invertible upper-triangular 0-1 matrices, at least?
matrices graph-theory singularvalues
asked Nov 23 at 23:14
Niel de Beaudrap
4,93012036
I'm interested in considering digraphs from an algebraic perspective, which leads me to the following question.
Consider an invertible 0-1 matrix of shape $n times n$. What lower and upper bounds are known about its singular values? Are there any results for the special case of invertible upper-triangular 0-1 matrices, at least?
matrices graph-theory singularvalues
matrices graph-theory singularvalues
asked Nov 23 at 23:14
Niel de Beaudrap
4,93012036
asked Nov 23 at 23:14
Niel de Beaudrap
4,93012036
asked Nov 23 at 23:14
Niel de Beaudrap
4,93012036
asked Nov 23 at 23:14
Niel de Beaudrap
4,93012036
asked Nov 23 at 23:14
Niel de Beaudrap
4,93012036
4,93012036
add a comment |
add a comment |
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