- #1
raintrek
- 75
- 0
Simple question, and pretty sure I already know the answer - I just wanted confirmation,
Considering the Hermitian Conjugate of a matrix, I understand that
[tex]A^{+} = A[/tex] where [tex]A^{+} = (A^{T})^{*}[/tex]
Explicitly,
[tex](A_{nm})^{*} = A_{mn}[/tex]
Would this mean that for a matrix of A, where A is
a b
c d
that
a b
c d
=
a* c*
b* d*
=
A11 A12
A21 A22
=
A11* A21*
A12* A22*
Thanks for the clarification!
Considering the Hermitian Conjugate of a matrix, I understand that
[tex]A^{+} = A[/tex] where [tex]A^{+} = (A^{T})^{*}[/tex]
Explicitly,
[tex](A_{nm})^{*} = A_{mn}[/tex]
Would this mean that for a matrix of A, where A is
a b
c d
that
a b
c d
=
a* c*
b* d*
=
A11 A12
A21 A22
=
A11* A21*
A12* A22*
Thanks for the clarification!