List questions from tensors

Published on 04 May 2019 - 10:42

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Inner product of $k$-forms

Published on 25 Mar 2026 - 14:27

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How many dimensions will a derivative of a 3-D tensor by a 4-D tensor have?

Published on 23 Feb 2026 - 0:49

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How can one define the pullback of a metric $g$ from that of 2-forms?

Published on 07 May 2019 - 17:50

50

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Question on the definition of Rimannian metric

Published on 08 May 2019 - 15:24

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Why a matrix-by-matrix derivative is actually a tensor?

Published on 25 Mar 2026 - 12:22

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Norm on cotangent space and Hölder's inequality on Riemannian manifolds

Published on 13 May 2019 - 13:36

409

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Verification of Ricci Identity in Riemannian Geometry

Published on 25 Mar 2026 - 21:48

378

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Zero total covariant derivative of curvature tensor

Published on 26 Mar 2026 - 3:11

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Euler Lagrange Equation with co-/ contravariant Tensors

Published on 25 Mar 2026 - 22:10

490

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Why does a space vector $V$ must have finite dimension to be isomorphic to its bidual $V^{**}$?

Published on 25 Mar 2026 - 12:26

49

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How to prove $T_{(a_1 \dots [a_i \dots a_j] \dots a_n)} = 0$?

Published on 19 May 2019 - 21:54

508

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Symmetric Part of Product of 2 tank 2 tensors

Published on 20 May 2019 - 3:10

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Let $T \in T_{2}^{1}$ be associated with the map given as $Z(A,B) = AB - BA$, where $A,B \in V$, find $[T]_B$.

Published on 20 May 2019 - 7:15

449

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Calculate Pullback of differential form

Published on 23 May 2019 - 14:13

List Question

Inner product of symmetric and anti-symmetric tensors

Inner product of $k$-forms

How many dimensions will a derivative of a 3-D tensor by a 4-D tensor have?

How can one define the pullback of a metric $g$ from that of 2-forms?

Question on the definition of Rimannian metric

Why a matrix-by-matrix derivative is actually a tensor?

Norm on cotangent space and Hölder's inequality on Riemannian manifolds

Verification of Ricci Identity in Riemannian Geometry

Zero total covariant derivative of curvature tensor

Euler Lagrange Equation with co-/ contravariant Tensors

Why does a space vector $V$ must have finite dimension to be isomorphic to its bidual $V^{**}$?

How to prove $T_{(a_1 \dots [a_i \dots a_j] \dots a_n)} = 0$?

Symmetric Part of Product of 2 tank 2 tensors

Let $T \in T_{2}^{1}$ be associated with the map given as $Z(A,B) = AB - BA$, where $A,B \in V$, find $[T]_B$.

Calculate Pullback of differential form

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