List questions from tensors

Published on 18 Feb 2020 - 9:44

86

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Two notions of a tensor

Published on 18 Feb 2020 - 19:25

213

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Simpler proof for tensor invariance

Published on 25 Mar 2026 - 11:08

74

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Show that $g_{ij}v^i = v_j$

Published on 20 Feb 2020 - 22:29

37

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What online resources or eBook explains tensor analysis clearly

Published on 25 Mar 2026 - 12:23

99

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$a\otimes(-a) = a \otimes (1-a) + a^{-1}\otimes(1-a^{-1})$???

Published on 25 Mar 2026 - 6:05

112

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explanation of a Laplacian using tensor

Published on 22 Feb 2020 - 16:20

62

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How to define bilateral filtering for Tensor-valued data?

Published on 26 Mar 2026 - 3:10

83

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Coordinate Representation of Multilinear Functions

Published on 26 Mar 2026 - 10:58

422

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If a tensor's multilinear rank is $(R,R,R)$, then is its canonical/CP rank also $R$?

Published on 23 Feb 2026 - 1:55

165

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Material Derivative Of A Tensor In Cylindrical Coodrinate

Published on 25 Feb 2020 - 11:02

253

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variations of objects: to be or not to be a tensor

Published on 25 Feb 2020 - 16:24

19

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Computing the basis of $\mathbb{T}_{2}\left(\mathcal{P}_{2}(\mathbb{R})\right)$ associated with the canonical basis in $\mathbb{R}^{3}$

Published on 25 Feb 2020 - 18:51

239

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Metric tensors that keep angles

Published on 26 Mar 2026 - 9:38

42

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For cartesian tensors how does one calculate the semicolon derivative

Published on 26 Feb 2020 - 1:31

List Question

Dot product for covariant vectors

Two notions of a tensor

Simpler proof for tensor invariance

Show that $g_{ij}v^i = v_j$

What online resources or eBook explains tensor analysis clearly

$a\otimes(-a) = a \otimes (1-a) + a^{-1}\otimes(1-a^{-1})$???

explanation of a Laplacian using tensor

How to define bilateral filtering for Tensor-valued data?

Coordinate Representation of Multilinear Functions

If a tensor's multilinear rank is $(R,R,R)$, then is its canonical/CP rank also $R$?

Material Derivative Of A Tensor In Cylindrical Coodrinate

variations of objects: to be or not to be a tensor

Computing the basis of $\mathbb{T}_{2}\left(\mathcal{P}_{2}(\mathbb{R})\right)$ associated with the canonical basis in $\mathbb{R}^{3}$

Metric tensors that keep angles

For cartesian tensors how does one calculate the semicolon derivative

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