New posts in symmetric-matrices

If $A$ is symmetric, then the matrix exponential $e^{A}$ is positive definite

Are there simple methods for calculating the determinant of symmetric matrices?

Is this matrix obviously positive definite?

Are positive definite matrices robust to "small changes"?

Why are singular values always non-negative?

Is $U=V$ in the SVD of a symmetric positive semidefinite matrix?

If $B-A=ww^{\top}$ for symmetric and orthogonal matrices $A$ and $B$, how to show that $w$ has two nonzero entries?

Symmetric Matrices with trace zero

How to compute the SVD of a symmetric matrix?

Finding the null space of symmetric matrix generated by outer product

What is wrong with this proof that symmetric matrices commute?

Can symmetric rank two matrices be written as $WW^{\top}$?

Rank of the $n \times n$ matrix with ones on the main diagonal and $a$ off the main diagonal

Is the set of positive-definite symmetric matrices open in the set of all matrices?

Why do positive definite matrices have to be symmetric? [duplicate]

Properties of zero-diagonal symmetric matrices

If $A$ is symmetric, then $I+\epsilon A \succ 0$ if $\epsilon$ is sufficiently small

Norm of a symmetric matrix equals spectral radius

Dimensions of symmetric and skew-symmetric matrices

Relationship between eigendecomposition and singular value decomposition