Translation examples
Olkoon M {\displaystyle M} kokoa n × n {\displaystyle n\times n} oleva hermiittinen matriisi.
Let M {\displaystyle M} be an n × n {\displaystyle n\times n} Hermitian matrix.
Sen mukaan jokainen hermiittinen matriisi voidaan diagonalisoida unitaarisen matriisin avulla ja syntyneen diagonaalimatriisin alkiot ovat reaalilukuja.
The finite-dimensional spectral theorem says that any Hermitian matrix can be diagonalized by a unitary matrix, and that the resulting diagonal matrix has only real entries.
Hermiittinen matriisi on neliömatriisi, jonka alkiot ovat kompleksilukuja ja joka on itsensä hermitoitu matriisi, eli matriisi on oman transpoosinsa kompleksikonjugaatti.
The corresponding object for a complex inner product space is a Hermitian matrix with complex-valued entries, which is equal to its conjugate transpose.
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