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| If [[latex2($M$ is a Hermitian Matrix if $M = \overline{M}^\top$)]] which mean it is equal to it complex conjugate transposed. | = Hermitian Matrix Definition = $$M$$ is a Hermitian Matrix if $$M = \overline{M}^\top$$. That is if $$M$$ is equal to its complex conjugate transposed, it is Hermitian. |
= Hermitian Matrix Definition =
$$M$$ is a Hermitian Matrix if $$M = \overline{M}^\top$$. That is if $$M$$ is equal to its complex conjugate transposed, it is Hermitian.