List questions from bilinear-form

Published on 14 Sep 2019 - 14:12

184

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Upper bound for Bilinear form

Published on 25 Mar 2026 - 1:14

285

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vectors simultaneously orthogonal in two different bilinear forms with diagonal matrices

Published on 22 Sep 2019 - 12:21

989

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Highest Roots of Classical Lie Algebra

Published on 01 Oct 2019 - 5:21

421

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Embedding the exterior algebra into the tensor algebra

Published on 01 Oct 2019 - 14:08

126

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Closed orbits of complete flags in $\mathbb{C}^n$

Published on 12 Mar 2014 - 1:43

116

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Linear systems and bilinear forms

Published on 18 Mar 2014 - 19:22

758

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Show that a map is a continuous bilinear form on $H^1(0,1)$ space

Published on 19 Mar 2014 - 3:23

26

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If a symmetric bi-liear form is positive, then $a_{11}\cdot a_{nn}>a_{n1}\cdot a_{1n}$

Published on 05 Apr 2014 - 19:47

1.6k

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Symmetric matrix congruency

Published on 05 Apr 2014 - 20:09

958

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Sesquilinear forms seen as bilinear maps

Published on 09 Apr 2014 - 4:40

78

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Show $\langle , \rangle |_W$ non degenerate $\implies$ $\langle , \rangle |_{W^\perp}$ non degenerate

Published on 13 Apr 2014 - 9:08

317

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Show skew-symmetric, non-degenerate bilinear form $((a, \varphi),(b, \psi)) \mapsto \langle(a, \varphi),(b, \psi) \rangle := \varphi(b)-\psi(a)$

Published on 14 Apr 2014 - 18:55

148

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Show isomorphism $W_1 \hookrightarrow V \twoheadrightarrow W_2$

Published on 18 Apr 2014 - 8:32

446

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Calculating the signature of a matrix

Published on 28 Apr 2014 - 10:39

List Question

Bilinear form representation via dual spaces

Upper bound for Bilinear form

vectors simultaneously orthogonal in two different bilinear forms with diagonal matrices

Highest Roots of Classical Lie Algebra

Embedding the exterior algebra into the tensor algebra

Closed orbits of complete flags in $\mathbb{C}^n$

Linear systems and bilinear forms

Show that a map is a continuous bilinear form on $H^1(0,1)$ space

If a symmetric bi-liear form is positive, then $a_{11}\cdot a_{nn}>a_{n1}\cdot a_{1n}$

Symmetric matrix congruency

Sesquilinear forms seen as bilinear maps

Show $\langle , \rangle |_W$ non degenerate $\implies$ $\langle , \rangle |_{W^\perp}$ non degenerate

Show skew-symmetric, non-degenerate bilinear form $((a, \varphi),(b, \psi)) \mapsto \langle(a, \varphi),(b, \psi) \rangle := \varphi(b)-\psi(a)$

Show isomorphism $W_1 \hookrightarrow V \twoheadrightarrow W_2$

Calculating the signature of a matrix

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