List questions from multilinear-algebra

Published on 27 Oct 2014 - 1:25

1.1k

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How does the representation of co-vectors change if we change the basis of a vector space $V$?

Published on 04 Nov 2014 - 15:11

200

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Almost complex structure which fails to be compatible

Published on 25 Mar 2026 - 16:06

636

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$(n-1)$-alternative tensor on E are decomposable

Published on 12 Nov 2014 - 21:29

71

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Showing $\det(I_E+f)=\sum_{p=0}^{n}\mathrm{tr}(f^p)$ where $f^p:Λ^{p}(E) \to Λ^{p}(E)$ and $f:E\to E$

Published on 13 Nov 2014 - 6:53

50

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Do we need any special justification for concluding $f=0$?

Published on 13 Nov 2014 - 17:38

310

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Correct definition of bilinear(multilinear) maps over noncommutative rings

Published on 18 Nov 2014 - 12:12

272

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Decompose $\omega:= e_0\wedge(e_1\wedge e_2 + e_3\wedge e_4)$

Published on 24 Nov 2014 - 21:08

66

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On Schur map and tableaux

Published on 25 Mar 2026 - 9:31

98

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common factors of multilinear polynomial

Published on 28 Nov 2014 - 2:52

3.1k

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When are two simple tensors $m' \otimes n'$ and $m \otimes n$ equal? (tensor product over modules)

Published on 30 Nov 2014 - 13:05

251

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Multilinear form as scalar multiple of determinant function

Published on 03 Dec 2014 - 22:15

134

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differential forms, cylindrical coordinates, geometric interpretation

Published on 08 Dec 2014 - 0:12

45

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expression of the 4-tensor $f \otimes g$ in given basis

Published on 09 Dec 2014 - 9:57

59

Views

exists a 1-form given exterior 2-form, 1-form on $3$-dimensional space?

Published on 11 Dec 2014 - 2:51

List Question

symmetric bilinear form on $\mathbb{Z}_2$

How does the representation of co-vectors change if we change the basis of a vector space $V$?

Almost complex structure which fails to be compatible

$(n-1)$-alternative tensor on E are decomposable

Showing $\det(I_E+f)=\sum_{p=0}^{n}\mathrm{tr}(f^p)$ where $f^p:Λ^{p}(E) \to Λ^{p}(E)$ and $f:E\to E$

Do we need any special justification for concluding $f=0$?

Correct definition of bilinear(multilinear) maps over noncommutative rings

Decompose $\omega:= e_0\wedge(e_1\wedge e_2 + e_3\wedge e_4)$

On Schur map and tableaux

common factors of multilinear polynomial

When are two simple tensors $m' \otimes n'$ and $m \otimes n$ equal? (tensor product over modules)

Multilinear form as scalar multiple of determinant function

differential forms, cylindrical coordinates, geometric interpretation

expression of the 4-tensor $f \otimes g$ in given basis

exists a 1-form given exterior 2-form, 1-form on $3$-dimensional space?

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