Question

Citation for rewriting non-degenerate bilinear form so that the Gram matrix is an anti-diagonal

score 21 · Answer 1 · 2023-05-16 20:30:50

21

Views

Citation for rewriting non-degenerate bilinear form so that the Gram matrix is an anti-diagonal

Published on 16 May 2023 - 20:30

score 24 · Answer 2 · 2023-05-16 21:45:07

24

Views

Find the set for the given symmetric bilinear form

Published on 16 May 2023 - 21:45

score 145 · Answer 3 · 2023-05-19 20:11:05

145

Views

Determinant is a quadratic form

Published on 19 May 2023 - 20:11

score 24 · Answer 4 · 2023-05-23 09:10:33

24

Views

Why is $\left<u-P_mu,u_j\right>_V=0$ for $\left<.,.\right>_V=a(.,.) + t\left<.,.\right>_H$ and $a:V\times V\to\mathbb{R}$ a symmetric bilinear form

Published on 23 May 2023 - 9:10

score 96 · Answer 5 · 2023-05-25 09:10:16

96

Views

Algorithm for diagonalization of a bilinear form

Published on 25 May 2023 - 9:10

score 128 · Answer 6 · 2023-05-27 13:41:49

128

Views

If $f,g$ are bilinear, then $f = Kg$ implies $K$ is constant.

Published on 27 May 2023 - 13:41

score 106 · Answer 7 · 2023-05-28 19:13:31

106

Views

Non-degenerate bilinear forms and orthogonal bases for free modules

Published on 28 May 2023 - 19:13

score 84 · Answer 8 · 2026-03-25 23:21:32

84

Views

A global view-point on pseudo-Riemannian manifolds

Published on 25 Mar 2026 - 23:21

score 111 · Answer 9 · 2026-02-23 06:37:51

111

Views

on a complex vector space: $\|x\| = \|y\| \Leftrightarrow x+y$ orthogonal to $x-y$

Published on 23 Feb 2026 - 6:37

score 49 · Answer 10 · 2023-06-07 23:55:07

49

Views

How to extend an orthogonal linearly independent set to an orthogonal basis, with respect to a symmetric bilinear form?

Published on 07 Jun 2023 - 23:55

score 54 · Answer 11 · 2026-02-23 06:24:25

54

Views

Reflexivity of infinite dimensional vector spaces and existence of non degenerate bilinear forms

Published on 23 Feb 2026 - 6:24

score 63 · Answer 12 · 2023-06-08 20:23:03

63

Views

Showing a bilinear form is coercive and continuous

Published on 08 Jun 2023 - 20:23

score 50 · Answer 13 · 2023-06-12 08:43:15

50

Views

Let $f:V \times W \to \mathbb F$ and $s:V \to W^, r:W \to V^$. Find $[s]^B_{C^}, [r]^C_{B^}$.

Published on 12 Jun 2023 - 8:43

score 39 · Answer 14 · 2023-06-25 14:23:50

39

Views

Check if the bilinear form given in the standard basis gives some dot product to $\mathbb R^3$

Published on 25 Jun 2023 - 14:23

score 67 · Answer 15 · 2026-02-23 04:35:07

67

Views

Numpy/PyTorch break problem symmetry due to numeric precision

Published on 23 Feb 2026 - 4:35

List Question

Citation for rewriting non-degenerate bilinear form so that the Gram matrix is an anti-diagonal

Find the set for the given symmetric bilinear form

Determinant is a quadratic form

Why is $\left<u-P_mu,u_j\right>_V=0$ for $\left<.,.\right>_V=a(.,.) + t\left<.,.\right>_H$ and $a:V\times V\to\mathbb{R}$ a symmetric bilinear form

Algorithm for diagonalization of a bilinear form

If $f,g$ are bilinear, then $f = Kg$ implies $K$ is constant.

Non-degenerate bilinear forms and orthogonal bases for free modules

A global view-point on pseudo-Riemannian manifolds

on a complex vector space: $\|x\| = \|y\| \Leftrightarrow x+y$ orthogonal to $x-y$

How to extend an orthogonal linearly independent set to an orthogonal basis, with respect to a symmetric bilinear form?

Reflexivity of infinite dimensional vector spaces and existence of non degenerate bilinear forms

Showing a bilinear form is coercive and continuous

Let $f:V \times W \to \mathbb F$ and $s:V \to W^, r:W \to V^$. Find $[s]^B_{C^}, [r]^C_{B^}$.

Check if the bilinear form given in the standard basis gives some dot product to $\mathbb R^3$

Numpy/PyTorch break problem symmetry due to numeric precision

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