Newbetuts
.
New posts in matrix-equations
Simultaneous orthogonalization in Arnoldi iteration
linear-algebra
matrices
numerical-methods
matrix-equations
numerical-linear-algebra
Why use Gauss Jordan Elimination instead of Gaussian Elimination, Differences
linear-algebra
matrix-equations
gaussian-elimination
Matrix algebra: The "magical inverse" trick
linear-algebra
matrices
inverse
matrix-equations
Solutions for $A^2=B$
calculus
matrices
matrix-equations
matrix-calculus
implicit-function-theorem
Solve $X$ from $AXA^{-1}T = BXB^{-1}$
matrices
matrix-equations
Do row operations change the column space of a matrix?
linear-algebra
matrices
systems-of-equations
matrix-equations
For $z, a, b, c \in \mathbb{R}$ solve this system of linear equations
linear-algebra
abstract-algebra
matrices
systems-of-equations
matrix-equations
Find the inverse of a submatrix of a given matrix
linear-algebra
matrices
algorithms
matrix-equations
matrix-decomposition
Solving $AB - BA = C$
linear-algebra
matrices
matrix-equations
Matrix equation $AX=B$
linear-algebra
matrix-equations
Let $A$ and $B$ be two $3 \times 3$ invertible matrices such that $A$ is an idempotent matrix. Then find $\det B$.
abstract-algebra
matrices
matrix-equations
Solve the matrix equation $X ^ 3 = A$, with $X \in M_2(\mathbb{R})$ and given $A$.
matrices
matrix-equations
Is there a unique solution for this quadratic matrix equation?
linear-algebra
matrices
matrix-equations
Is $\exp:\overline{\mathbb{M}}_n\to\mathbb{M}_n$ injective?
matrices
exponentiation
exponential-function
matrix-equations
Matrix Exponentiation in Olympiad Problem [duplicate]
recurrence-relations
contest-math
matrix-equations
Matrix with integer coordinates
recurrence-relations
contest-math
matrix-equations
If $\,A^k=0$ and $AB=BA$, then $\,\det(A+B)=\det B$
linear-algebra
matrices
determinant
matrix-equations
matrix-calculus
Prove the matrix equation $AX-XB=0$ only has $X=0$ as solution [closed]
linear-algebra
matrices
matrix-equations
$AB=BA$ implies $AB^T=B^TA$ when $A$ is normal
linear-algebra
matrices
matrix-equations
matrix-calculus
For every matrix $A\in M_{2}( \mathbb{C}) $ there's $X\in M_{2}( \mathbb{C})$ such that $X^2=A$?
linear-algebra
matrices
matrix-equations
radicals
Prev
Next