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Spectral Representations of Vectors and Operators

Let be a vectorial (linear) finite space with scalar (dot) product operation included, V /C, with the (ortho-normal) basis or vectors  [Pg.126]

Within this representation the scalar product may be written as  [Pg.127]

Moreover, the last operator constitutes the link between the vector and operatorial representation, i.e., representing an operator (the unity one) written in terms of bra- and ket-vectors or the Hilbert space. [Pg.127]

Before proceeding further worth noting that from the inner structure of the Hilbert space it can be completed in the sense of norm [Pg.127]

Quantum Nanochemistry-Volume I Quantum Theory and Observability [Pg.128]


See other pages where Spectral Representations of Vectors and Operators is mentioned: [Pg.66]    [Pg.126]   


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Representations of operators

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Spectral representation

Spectral vectors

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Vector representations

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