List questions from bilinear-form

Published on 14 Nov 2017 - 2:02

54

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Understanding a conclusion through "elementary considerations about bilinear forms"

Published on 27 Mar 2026 - 16:02

141

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Application of a bilinear form on a function on $S^{n-1}$

Published on 17 Nov 2017 - 13:55

314

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Integral of an exponential with matrices

Published on 18 Nov 2017 - 12:59

170

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representing f as a sum of symmetrical and antisymmetrical bilinear forms

Published on 21 Nov 2017 - 18:18

236

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Showing operator norm is bounded above and below (from Lax-Milgram Theorem)

Published on 27 Nov 2017 - 1:18

361

Views

Minimal polynomial for symmetric form and linear operator

Published on 27 Nov 2017 - 6:53

877

Views

Continuity of a Bilinear form in a Hilbert space

Published on 30 Nov 2017 - 14:25

256

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Relation between $\text{Bil}(V^,W^)$ and $\text{Bil}(V,W)^*$

Published on 30 Nov 2017 - 16:37

446

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Dimension of the orthogonal complement of subspace in a degenerated bilinear form

Published on 02 Dec 2017 - 22:42

230

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Confused by proof on bilinear forms in FIS.

Published on 04 Dec 2017 - 20:57

121

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Bilinear form and projection on a convex, closed set

Published on 13 Dec 2017 - 21:47

119

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Are change of basis matrices characteristic of the matrix itself?

Published on 15 Dec 2017 - 18:10

1.2k

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Inner products on $V$ for which $(e_1, e_1) = 1$ and $(e_2, e_2) = 1$.

Published on 30 Dec 2017 - 1:46

1k

Views

Double orthogonal complement of a non-degenerate bilinear form

Published on 30 Dec 2017 - 3:38

List Question

Bilinear form matrix

Understanding a conclusion through "elementary considerations about bilinear forms"

Application of a bilinear form on a function on $S^{n-1}$

Integral of an exponential with matrices

representing f as a sum of symmetrical and antisymmetrical bilinear forms

Showing operator norm is bounded above and below (from Lax-Milgram Theorem)

Minimal polynomial for symmetric form and linear operator

Continuity of a Bilinear form in a Hilbert space

Relation between $\text{Bil}(V^,W^)$ and $\text{Bil}(V,W)^*$

Dimension of the orthogonal complement of subspace in a degenerated bilinear form

Confused by proof on bilinear forms in FIS.

Bilinear form and projection on a convex, closed set

Are change of basis matrices characteristic of the matrix itself?

Inner products on $V$ for which $(e_1, e_1) = 1$ and $(e_2, e_2) = 1$.

Double orthogonal complement of a non-degenerate bilinear form

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