Lineare Algebra: Hermitesche Matrix
In mathematics, a Hermitian matrix is a complex square matrix equal to its adjoint matrix. The entries of a Hermitian matrix above the main diagonal are therefore obtained by reflecting the entries below the diagonal and then performing complex conjugation; the entries on the main diagonal itself are all real. This is explained clearly here with several examples.

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Lineare Algebra: Konjugiert transponierte Matrix - adjungierte Matrix

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Hermitesche und unitäre Matrizen 1

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Was ist eine hermitesche Matrix in der Linearen Algebra ?

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Matrizen - normal, hermitesch, selbstadjungiert, unitär

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Lineare Algebra: Eigenwerte und Eigenvektoren einer zweireihigen Matrix

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Eigenvectors and eigenvalues | Chapter 14, Essence of linear algebra

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Eigenwerte und Eigenvektoren berechnen 3x3 Matrix – charakteristisches Polynom

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0124 symmetrische Matrizen

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Expressing a quadratic form with a matrix

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Matrix diagonalisieren + Matrixpotenzen Einfach Erklärt!

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Lineare Algebra: Eigenwerte und Eigenvektoren einer dreireihigen Matrix

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Dimension und Basis von Bild und Kern einer Matrix bestimmen

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Untervektorräume Einfach erklärt! + Beweis Kern&Bild sind UVR + Beispiele

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The rank of a matrix

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