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Prashant Govindarajan's user avatar
Prashant Govindarajan's user avatar
Prashant Govindarajan's user avatar
Prashant Govindarajan
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Using permutation matrix to convert a matrix into tridiagonal matrix
Yes, this works, would you let me know the steps that you took to arrive at this?
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Using permutation matrix to convert a matrix into tridiagonal matrix
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Using permutation matrix to convert a matrix into tridiagonal matrix
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Relation between the algebraic multiplicity of an eigenvalue and the subdiagonal elements of a symmetric tridiagonal matrix
added 2 characters in body
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Relation between the algebraic multiplicity of an eigenvalue and the subdiagonal elements of a symmetric tridiagonal matrix
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Relation between the algebraic multiplicity of an eigenvalue and the subdiagonal elements of a symmetric tridiagonal matrix
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Holder inequality for a general rectangular matrix
So we are choosing x such that x and Ay are related by the relation you gave, in order to turn the inequality into an equality. But will that x correspond to the vector induced norm of the transpose of A?
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Holder inequality for a general rectangular matrix
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Holder inequality for a general rectangular matrix
Here, I mean vector-induced norm. Sorry for not mentioning.
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Holder inequality for a general rectangular matrix