List questions from orthonormal

Published on 17 May 2013 - 23:26

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How to calculate an orthonormal basis for a matrix?

Published on 21 May 2013 - 14:28

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Why is it important that a basis be orthonormal?

Published on 22 May 2013 - 23:55

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Are these functions orthonormal?

Published on 27 Mar 2026 - 17:59

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Orthonormal functions as a combination of three complex functions

Published on 27 May 2013 - 8:14

91

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What is wrong with my approach for orthonormal procedure?

Published on 30 May 2013 - 23:14

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Hermitian Inner Product | Basis | Orthogonal Complement

Published on 01 Jun 2013 - 2:03

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$W_1^\perp + W_2^\perp = (W_1 \cap W_2 )^\perp$: Can a set be a function? Can two such "functions" be composed?

Published on 02 Jun 2013 - 2:25

119

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Prove $S\cap S ^\bot=\{0\}$

Published on 06 Jun 2013 - 20:38

769

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Canonical form of a curve (geometry)

Published on 08 Jun 2013 - 18:49

159

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Verification of normality of linear operator

Published on 09 Jun 2013 - 8:34

565

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Finding Matrix of improper rotation

Published on 11 Jun 2013 - 18:31

129

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Prove that for an Hermitian matrix $A$ exists one and only matrix $S\in \text{GL}(\mathbb{C},n)$ such that ...

Published on 11 Jun 2013 - 20:58

170

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Given a positive definite matrix $A$, how can I find a matrix $S$ such that $A=S^TS$ and $S$ has following restrictions?

Published on 29 Mar 2026 - 10:49

769

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Orthonormal basis, isomorphism preserving dot product

Published on 16 Jun 2013 - 15:19

List Question

Linear Transformation Orthogonality

How to calculate an orthonormal basis for a matrix?

Why is it important that a basis be orthonormal?

Are these functions orthonormal?

Orthonormal functions as a combination of three complex functions

What is wrong with my approach for orthonormal procedure?

Hermitian Inner Product | Basis | Orthogonal Complement

$W_1^\perp + W_2^\perp = (W_1 \cap W_2 )^\perp$: Can a set be a function? Can two such "functions" be composed?

Prove $S\cap S ^\bot=\{0\}$

Canonical form of a curve (geometry)

Verification of normality of linear operator

Finding Matrix of improper rotation

Prove that for an Hermitian matrix $A$ exists one and only matrix $S\in \text{GL}(\mathbb{C},n)$ such that ...

Given a positive definite matrix $A$, how can I find a matrix $S$ such that $A=S^TS$ and $S$ has following restrictions?

Orthonormal basis, isomorphism preserving dot product

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