Question

with an example , show that a matrix which is skew symmetric is not skew hermitian.​

Answer 1

Answer:

.Skew-Hermitian Matrix

A square matrix, A , is skew-Hermitian if it is equal to the negation of its complex conjugate transpose, A = -A' . a i , j = − a ¯ j , i . is both skew-Hermitian and skew-symmetric. The eigenvalues of a skew-Hermitian matrix are purely imaginary or zero.