Changes

*A Hermitian matrix is defined as the square matrix with complex  entries which is equal to its own conjugate transpose.  

*A Hermitian matrix is defined as the square matrix with complex  entries which is equal to its own conjugate transpose.  

*i.e., the matrix A is Hermitian if and only if <math>A=A^T</math>, where <math>A^T</math> denotes the conjugate  transpose, which is equivalent to the condition <math> a_{ij}=\bar {a^{ji}}</math>.

*i.e., the matrix A is Hermitian if and only if <math>A=A^T</math>, where <math>A^T</math> denotes the conjugate  transpose, which is equivalent to the condition <math> a_{ij}=\bar {a^{ji}}</math>.

*A hermetian matrix is also called as self-adjoint matrix.

*A hermitian matrix is also called as self-adjoint matrix.

*The following matrix is the example of 3x3  Hermitian matrix:

*The following matrix is the example of 3x3  Hermitian matrix:

<math>\begin{bmatrix}

<math>\begin{bmatrix}