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The power of bidiagonal matrices
(
nhigham.com
)
53 points
by
RafelMri
on Nov 23, 2023
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5 comments
reuben364
on Nov 23, 2023
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I'm having trouble getting the types right for the formula mentioned under the Matrix Function heading. Is f meant to be linear? Is f' meant to be pointwise derivative?
shusaku
on Nov 23, 2023
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[–]
This might help:
https://nhigham.com/2020/06/09/what-is-a-matrix-function/
dejj
on Nov 23, 2023
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The bidiagonal matrix looks like a chain of binary terms. Is there any relation to monads or possibly lenses, or am I making this up?
evrimoztamur
on Nov 23, 2023
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In fact it is a common way to represent binary trees for financial derivative valuations (and probably other applications), good eye.
reuben364
on Nov 23, 2023
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With my limited knowledge, I don't see it. Could you elaborate on how you made that connection?
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