Suppose that $M$ is a real square matrix, and that $M+M^T$ is positive-definite. Do $M$'s eigenvalues all have positive real parts?
Any references/proofs/counterexamples are welcomed.
Suppose that $M$ is a real square matrix, and that $M+M^T$ is positive-definite. Do $M$'s eigenvalues all have positive real parts?
Any references/proofs/counterexamples are welcomed.