Negative semidefinite matrix
= Negative semidefinite matrix
A symmetric matrix $A$ is negative semidefinite when $v^TAv\leq0$ for every vector $v$. Equivalently, all its <eigenvalues> are nonpositive.
= Negative semidefinite matrix
A symmetric matrix $A$ is negative semidefinite when $v^TAv\leq0$ for every vector $v$. Equivalently, all its <eigenvalues> are nonpositive.