New posts in linear-algebra

$\frac{dS}{d\rho}$ Factor arising

real-analysis linear-algebra sequences-and-series ordinary-differential-equations solution-verification

Could we get different solutions for eigenVectors from a matrix?

matlab linear-algebra eigenvector eigenvalue wolframalpha

Techniques for showing that a subgroup is not normal

linear-algebra abstract-algebra matrices group-theory linear-groups

Find the eigenvalues and eigenvectors of the matrix with all diagonal elements as $d$ and rest $1$

Do these higher-dimensional analogues of Möbius transformations have a name?

reference-request linear-algebra lie-groups

What is the difference between finding a basis for a complex and a real space?

Invariant Subspace of Two Linear Involutions

Let$A$ be a $3\times3$ real symmetric matrix such that $A^6=I$ . Then $A^2=I$

linear-algebra matrices symmetric-matrices

Minimal polynomial and invariant subspaces.

Anti-commutative matrices

linear-algebra matrices trace

Determine the Linear Transformation on the plane?

linear-algebra linear-transformations

My proof of "the set of diagonalizable matrices is Zariski-dense in $M_n(\mathbb F)$".

linear-algebra general-topology

Finding the order of the automorphism group of the abelian group of order 8.

linear-algebra abstract-algebra group-theory finite-groups abelian-groups

Isomorphism between $E_8$ lattice and lattice defined by Extended Hamming Code

linear-algebra abstract-algebra combinatorics coding-theory

What is the relationship between $(u\times v)\times w$ and $u\times(v\times w)$?

linear-algebra vector-spaces

Is $\mathbb{R}^n \subset \mathbb{R}^n$? [closed]

linear-algebra elementary-set-theory

Spectrum of a compact operator

linear-algebra spectral-theory compact-operators

Are matrices which yield a given characteristic polynomial and have specified structure connected?

linear-algebra general-topology matrices polynomials connectedness

The image of the transpose of $A^T$ is the orthogonal complement of its kernel

Dimension of Annihilator: $\text{dim} \, U^0 + \text{dim} \, U = \text{dim} \, V$

linear-algebra vector-spaces