Separate multiplication of element-wise exponential

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If I have an equation of the form
$A*(B*x).^4$
where $A$ and $B$ are rectangular matrices of size $ntimes n$ and $x$ is a vector size $ntimes 1$.
I would like to get $B$ out of the brackets, but because the power is element-wise the solution is not that obvious.
Is there anyway to do this?
linear-algebra exponentiation numerical-linear-algebra
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up vote
0
down vote
favorite
If I have an equation of the form
$A*(B*x).^4$
where $A$ and $B$ are rectangular matrices of size $ntimes n$ and $x$ is a vector size $ntimes 1$.
I would like to get $B$ out of the brackets, but because the power is element-wise the solution is not that obvious.
Is there anyway to do this?
linear-algebra exponentiation numerical-linear-algebra
add a comment |Â
up vote
0
down vote
favorite
up vote
0
down vote
favorite
If I have an equation of the form
$A*(B*x).^4$
where $A$ and $B$ are rectangular matrices of size $ntimes n$ and $x$ is a vector size $ntimes 1$.
I would like to get $B$ out of the brackets, but because the power is element-wise the solution is not that obvious.
Is there anyway to do this?
linear-algebra exponentiation numerical-linear-algebra
If I have an equation of the form
$A*(B*x).^4$
where $A$ and $B$ are rectangular matrices of size $ntimes n$ and $x$ is a vector size $ntimes 1$.
I would like to get $B$ out of the brackets, but because the power is element-wise the solution is not that obvious.
Is there anyway to do this?
linear-algebra exponentiation numerical-linear-algebra
edited Jul 30 at 13:38
zzuussee
1,241419
1,241419
asked Jul 30 at 8:48
DGerritzen
11
11
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