How to find matrix $S$
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how to find matrix $mathbb{S}$
$mathbb{S}Lambdamathbb{S}^T=begin{bmatrix}
1 & quad & ast \
quad & ddots quad \
ast &quad&1
end{bmatrix}$ where
$
Lambda=begin{bmatrix}
mu_1 & 0 & 0&0 \
0 &mu_2&0&0 \
0 &0&ddots&0\
0&0&0&mu_n
end{bmatrix}$
and $mu_1,mu_2,...,mu_n>0.$
matrix-equations
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up vote
0
down vote
favorite
how to find matrix $mathbb{S}$
$mathbb{S}Lambdamathbb{S}^T=begin{bmatrix}
1 & quad & ast \
quad & ddots quad \
ast &quad&1
end{bmatrix}$ where
$
Lambda=begin{bmatrix}
mu_1 & 0 & 0&0 \
0 &mu_2&0&0 \
0 &0&ddots&0\
0&0&0&mu_n
end{bmatrix}$
and $mu_1,mu_2,...,mu_n>0.$
matrix-equations
Take the help of determinants
– Akash Roy
Nov 24 at 10:54
1
What do you mean by *?
– Mostafa Ayaz
Nov 24 at 11:02
symmetric matrix
– Maytor
Nov 24 at 11:49
add a comment |
up vote
0
down vote
favorite
up vote
0
down vote
favorite
how to find matrix $mathbb{S}$
$mathbb{S}Lambdamathbb{S}^T=begin{bmatrix}
1 & quad & ast \
quad & ddots quad \
ast &quad&1
end{bmatrix}$ where
$
Lambda=begin{bmatrix}
mu_1 & 0 & 0&0 \
0 &mu_2&0&0 \
0 &0&ddots&0\
0&0&0&mu_n
end{bmatrix}$
and $mu_1,mu_2,...,mu_n>0.$
matrix-equations
how to find matrix $mathbb{S}$
$mathbb{S}Lambdamathbb{S}^T=begin{bmatrix}
1 & quad & ast \
quad & ddots quad \
ast &quad&1
end{bmatrix}$ where
$
Lambda=begin{bmatrix}
mu_1 & 0 & 0&0 \
0 &mu_2&0&0 \
0 &0&ddots&0\
0&0&0&mu_n
end{bmatrix}$
and $mu_1,mu_2,...,mu_n>0.$
matrix-equations
matrix-equations
asked Nov 24 at 10:51
Maytor
1
1
Take the help of determinants
– Akash Roy
Nov 24 at 10:54
1
What do you mean by *?
– Mostafa Ayaz
Nov 24 at 11:02
symmetric matrix
– Maytor
Nov 24 at 11:49
add a comment |
Take the help of determinants
– Akash Roy
Nov 24 at 10:54
1
What do you mean by *?
– Mostafa Ayaz
Nov 24 at 11:02
symmetric matrix
– Maytor
Nov 24 at 11:49
Take the help of determinants
– Akash Roy
Nov 24 at 10:54
Take the help of determinants
– Akash Roy
Nov 24 at 10:54
1
1
What do you mean by *?
– Mostafa Ayaz
Nov 24 at 11:02
What do you mean by *?
– Mostafa Ayaz
Nov 24 at 11:02
symmetric matrix
– Maytor
Nov 24 at 11:49
symmetric matrix
– Maytor
Nov 24 at 11:49
add a comment |
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Take the help of determinants
– Akash Roy
Nov 24 at 10:54
1
What do you mean by *?
– Mostafa Ayaz
Nov 24 at 11:02
symmetric matrix
– Maytor
Nov 24 at 11:49