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Can the absolute value of fixed sized minors be arbitrarily ordered?
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Can the absolute value of fixed sized minors be arbitrarily ordered?
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Can the absolute value of fixed sized minors be arbitrarily ordered?
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What are desirable properties that data should satisfy to reasonably use the dynamic mode decomposition?
Perhaps it would be reasonable if $||[A_r z_0 \cdots A_r^m z_0] - Y|| < \epsilon$ for some epsilon.
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What are desirable properties that data should satisfy to reasonably use the dynamic mode decomposition?
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What are desirable properties that data should satisfy to reasonably use the dynamic mode decomposition?
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Is it improper to define matrices as being $n \times m$ rather than $m \times n$?
The convention I'm using is that $n \times m$ means $n$ rows and $m$ columns.
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Is it improper to define matrices as being $n \times m$ rather than $m \times n$?
I also have defined vector spaces $U, V, W$ of dimensions $n,m,q$ respectively to define an $n \times m \times q$ tensor in $U \otimes V \otimes W$. Although tensors can also be interpreted as linear operators, it seems like this notation may be less acceptable. Would you agree?
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Is it improper to define matrices as being $n \times m$ rather than $m \times n$?
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Looking for a reference on the Euler characteristic of the manifold of fixed rank matrices
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