List questions from tensors

Published on 25 Mar 2026 - 15:41

46

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Easiest possible way to think of tensor products of modules.

Published on 08 Jun 2019 - 7:27

248

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Proof of Schur's Theorem

Published on 09 Jun 2019 - 21:41

39

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Understanding Tensor Notation $\chi\in\mathbb{R}^{I\times J\times K}$

Published on 26 Mar 2026 - 1:03

341

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Why do the components of the metric contain basis vectors?

Published on 10 Jun 2019 - 1:12

155

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How does the tensor product relate to the gradient?

Published on 11 Jun 2019 - 20:19

363

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Purpose of the Einstein Tensor

Published on 25 Mar 2026 - 15:38

136

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A question on the definition of $0$-tensor

Published on 13 Jun 2019 - 13:38

240

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Proof of the holonomy principle for $1$-forms

Published on 25 Mar 2026 - 16:00

30

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Contraction of the tensor $T(u,v,\phi, \theta) = \phi (u) ^{.} \theta (v)$ $\;$?

Published on 14 Jun 2019 - 6:01

49

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Comparing definitions of vector fields

Published on 14 Jun 2019 - 10:19

150

Views

Degrees of freedom in construction of a symmetric tensor

Published on 14 Jun 2019 - 17:42

37

Views

Difficulty with the chain rule: unable to confirm that the sum $\frac {dx^u} {dt} \frac {d\vec V} {dx^u}$ equals $\frac {d\vec V} {dt}$

Published on 16 Jun 2019 - 16:46

78

Views

Graded symmetric and antisymmetric tensors

Published on 19 Jun 2019 - 6:39

115

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Tensor: dimension

Published on 21 Jun 2019 - 8:02

List Question

Constructing a basis for the space of (k,l) tensors

Easiest possible way to think of tensor products of modules.

Proof of Schur's Theorem

Understanding Tensor Notation $\chi\in\mathbb{R}^{I\times J\times K}$

Why do the components of the metric contain basis vectors?

How does the tensor product relate to the gradient?

Purpose of the Einstein Tensor

A question on the definition of $0$-tensor

Proof of the holonomy principle for $1$-forms

Contraction of the tensor $T(u,v,\phi, \theta) = \phi (u) ^{.} \theta (v)$ $\;$?

Comparing definitions of vector fields

Degrees of freedom in construction of a symmetric tensor

Difficulty with the chain rule: unable to confirm that the sum $\frac {dx^u} {dt} \frac {d\vec V} {dx^u}$ equals $\frac {d\vec V} {dt}$

Graded symmetric and antisymmetric tensors

Tensor: dimension

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