List questions from exterior-algebra

Published on 27 Feb 2016 - 13:43

260

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If $u \in \Lambda^{p}(V)$ and $v \in \Lambda^{q}(V)$, does $u \wedge v = (-1)^{pq} v \wedge u$?

Published on 27 Feb 2016 - 21:59

77

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Linear relations among wedge products.

Published on 29 Feb 2016 - 13:01

174

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Computing a scalar $c$ such that $cx= c(e_1 \wedge \cdots \wedge e_{2n})=\omega \wedge \cdots \wedge \omega$.

Published on 02 Mar 2016 - 22:31

269

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Exterior power of representation and invariance

Published on 07 Mar 2016 - 10:09

199

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The determinant of $X_I$ = wedge product of elementary tensors

Published on 28 Mar 2026 - 16:58

850

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Bases and wedge product

Published on 20 Mar 2016 - 21:22

33

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Computing $\alpha^*w$ in general

Published on 21 Mar 2016 - 16:38

265

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Anisotropic scaling in geometric/Clifford algebra

Published on 25 Mar 2026 - 23:38

41

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Unifying Transformations in Complex 3-Space

Published on 27 Mar 2026 - 23:30

545

Views

Alternating k-tensors and determinant (theorem 4-6, Spivak)

Published on 23 Mar 2016 - 18:37

274

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Derivative is an alternating 1-tensor?

Published on 23 Mar 2016 - 20:21

334

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exterior derivative of 1-form on surface for non-regular mapping?

Published on 01 Apr 2016 - 11:34

187

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Prove $\det(T^*)=\det(T)$ using exterior algebta

Published on 04 Apr 2016 - 14:10

194

Views

Powers of two in basis vectors indexes for wedge products

Published on 28 Mar 2026 - 12:14

List Question

Function of vector space product to exterior power of that vector space

If $u \in \Lambda^{p}(V)$ and $v \in \Lambda^{q}(V)$, does $u \wedge v = (-1)^{pq} v \wedge u$?

Linear relations among wedge products.

Computing a scalar $c$ such that $cx= c(e_1 \wedge \cdots \wedge e_{2n})=\omega \wedge \cdots \wedge \omega$.

Exterior power of representation and invariance

The determinant of $X_I$ = wedge product of elementary tensors

Bases and wedge product

Computing $\alpha^*w$ in general

Anisotropic scaling in geometric/Clifford algebra

Unifying Transformations in Complex 3-Space

Alternating k-tensors and determinant (theorem 4-6, Spivak)

Derivative is an alternating 1-tensor?

exterior derivative of 1-form on surface for non-regular mapping?

Prove $\det(T^*)=\det(T)$ using exterior algebta

Powers of two in basis vectors indexes for wedge products

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