New posts in multilinear-algebra

Deciding whether a form in the exterior power $\bigwedge^k V$ is decomposable

Is it true that every element of $V \otimes W$ is a simple tensor $v \otimes w$?

Why the words "inner" and "outer" to designate products?

What's the difference between geometric, exterior and multilinear algebra?

Condition for a tensor to be decomposable

Signs in the natural map $\Lambda^k V \otimes \Lambda^k V^* \to \Bbbk$

Multivariate Taylor Expansion

Basis for Tensor Product of Infinite Dimensional Vector Spaces

Help deriving that $\mathrm{sign} : S_n\to \{\pm 1\}$ is multiplicative

Multiplying 3D matrix

Why are differential forms more important than symmetric tensors?

Why is the tensor product constructed in this way?

A user's guide to Penrose graphical notation?

Polarization: etymology question

Basis for tensor products

Notation to work with vector-valued differential forms

Show that $\big\{A(v_{i_1}\otimes \cdots\otimes v_{i_k})\in V^{\wedge k}:i_1<\cdots<i_k \big\} $ is linearly independent

Tensors: Acting on Vectors vs Multilinear Maps

Proving that the coefficients of the characteristic polynomial are the traces of the exterior powers

Why does $\det (A)$ change sign when any $2$ columns of $A$ are interchanged?