
I extend the formulation of pseudo-Hermitian quantum mechanics to η + -pseudo-Hermitian Hamiltonian operators H with an unbounded metric operator η + . In particular, I give the details of the construction of the physical Hilbert space, observables and equivalent Hermitian Hamiltonian for the case that H has a real and discrete spectrum and its eigenvectors belong to the domain of η + and consequently .
Quantum Physics, Observable, Inner product, Unbounded metric operator, FOS: Physical sciences, Mathematical Physics (math-ph), Quasi-Hermitian, Multidisciplinary sciences, Quantum Physics (quant-ph), Pseudo-Hermitian, Pseudo-Hermitian; Quasi-Hermitian; Inner product; Unbounded metric operator; Observable, Mathematical Physics
Quantum Physics, Observable, Inner product, Unbounded metric operator, FOS: Physical sciences, Mathematical Physics (math-ph), Quasi-Hermitian, Multidisciplinary sciences, Quantum Physics (quant-ph), Pseudo-Hermitian, Pseudo-Hermitian; Quasi-Hermitian; Inner product; Unbounded metric operator; Observable, Mathematical Physics
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