List questions from bilinear-form

Published on 08 Feb 2016 - 10:02

81

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Product of the norms of two vectors w.r.t a symmetric bilinear form

Published on 23 Feb 2026 - 3:01

1.1k

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Proof that bilinear form in $H_0^1$ is coercive

Published on 23 Feb 2016 - 8:11

391

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What do the properties of the dot product mean?

Published on 24 Feb 2016 - 12:40

60

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Solving bilinear systems on a limited domain

Published on 27 Feb 2016 - 13:40

114

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Prove that if positivity of one bilinear form implies positivity of second bilinear form then they are scalar multiples.

Published on 28 Feb 2016 - 0:37

44

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I want to find the following matrix problem related to eigenvalue and eigenvectors

Published on 02 Mar 2016 - 9:14

161

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Is this a bilinear function?

Published on 03 Mar 2016 - 10:02

1.2k

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Skew-symmetric non-degenerate bilinear form and $J^2=-I$ operator

Published on 03 Mar 2016 - 21:17

500

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Checking alternating tensors on $\mathbb R^4$

Published on 14 Mar 2016 - 17:21

1.2k

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Simultaneous Diagonalization of two bilinear forms

Published on 14 Mar 2016 - 23:00

84

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questions about a proof of a theorem about symmetric nondegenerate bilinear forms

Published on 17 Mar 2016 - 9:23

278

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signature of the topological manifold $M= \mathbb{C}P^6\times \mathbb{C}P^6$ (using homology, cohomology)

Published on 19 Mar 2016 - 10:43

146

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Problem involving Bilinear Forms from Micheal Artin's book.

Published on 20 Mar 2016 - 7:57

87

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Is the converse to this theorem true?

Published on 22 Mar 2016 - 20:42

List Question

matrix trace bilinear form

Product of the norms of two vectors w.r.t a symmetric bilinear form

Proof that bilinear form in $H_0^1$ is coercive

What do the properties of the dot product mean?

Solving bilinear systems on a limited domain

Prove that if positivity of one bilinear form implies positivity of second bilinear form then they are scalar multiples.

I want to find the following matrix problem related to eigenvalue and eigenvectors

Is this a bilinear function?

Skew-symmetric non-degenerate bilinear form and $J^2=-I$ operator

Checking alternating tensors on $\mathbb R^4$

Simultaneous Diagonalization of two bilinear forms

questions about a proof of a theorem about symmetric nondegenerate bilinear forms

signature of the topological manifold $M= \mathbb{C}P^6\times \mathbb{C}P^6$ (using homology, cohomology)

Problem involving Bilinear Forms from Micheal Artin's book.

Is the converse to this theorem true?

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