We study certain linear and antilinear symmetry generators and involution operators associated with pseudo-Hermitian Hamiltonians and show that the theory of pseudo-Hermitian operators provides a simple explanation for the recent results of Bender, Brody and Jones (quant-ph/0208076) on the CPT-symmetry of a class of PT-symmetric non-Hermitian Hamiltonians. We present a natural extension of these results to the class of diagonalizable pseudo-Hermitian Hamiltonians H with a discrete spectrum. In particular, we introduce generalized parity (P), time-reversal (T), and charge-conjugation (C) operators and establish the PT- and CPT-invariance of H
AbstractWe extend the CPT theorem to quantum field theories with non-Hermitian Hamiltonians and unst...
A new chapter in quantum mechanics has opened over the past 20 years with the fact that time-indepen...
We discuss Hamiltonian symmetries and invariants for quantum systems driven by non-Hermitian Hamilto...
We show that a diagonalizable (non-Hermitian) Hamiltonian H is pseudo-Hermitian if and only if it ha...
We introduce the notion of pseudo-Hermiticity and show that every Hamiltonian with a real spectrum i...
In recent years there has been much interest in non-Hermitian Hamiltonians with real eigenvalues. In...
We examine the properties and consequences of pseudo-supersymmetry for quantum systems admitting a p...
We give two characterization theorems for pseudo-Hermitian (possibly nondiagonalizable) Hamiltonians...
We describe a method that allows for a practical application of the theory of pseudo-Hermitian opera...
We give a necessary and sufficient condition for the reality of the spectrum of a non-Hermitian Hami...
We consider a class of (possibly nondiagonalizable) pseudo-Hermitian operators with discrete spectru...
We discuss certain features of pseudo-Hermiticity and weak pseudo-Hermiticity conditions and point o...
A possible method to investigate non-Hermitian Hamiltonians is suggested through finding a Hermitian...
The impact of an anti-unitary symmetry on the spectrum of non-Hermitian operators is studied. Wigner...
We discuss Hamiltonian symmetries and invariants for quantum systems driven by non-Hermitian Hamilto...
AbstractWe extend the CPT theorem to quantum field theories with non-Hermitian Hamiltonians and unst...
A new chapter in quantum mechanics has opened over the past 20 years with the fact that time-indepen...
We discuss Hamiltonian symmetries and invariants for quantum systems driven by non-Hermitian Hamilto...
We show that a diagonalizable (non-Hermitian) Hamiltonian H is pseudo-Hermitian if and only if it ha...
We introduce the notion of pseudo-Hermiticity and show that every Hamiltonian with a real spectrum i...
In recent years there has been much interest in non-Hermitian Hamiltonians with real eigenvalues. In...
We examine the properties and consequences of pseudo-supersymmetry for quantum systems admitting a p...
We give two characterization theorems for pseudo-Hermitian (possibly nondiagonalizable) Hamiltonians...
We describe a method that allows for a practical application of the theory of pseudo-Hermitian opera...
We give a necessary and sufficient condition for the reality of the spectrum of a non-Hermitian Hami...
We consider a class of (possibly nondiagonalizable) pseudo-Hermitian operators with discrete spectru...
We discuss certain features of pseudo-Hermiticity and weak pseudo-Hermiticity conditions and point o...
A possible method to investigate non-Hermitian Hamiltonians is suggested through finding a Hermitian...
The impact of an anti-unitary symmetry on the spectrum of non-Hermitian operators is studied. Wigner...
We discuss Hamiltonian symmetries and invariants for quantum systems driven by non-Hermitian Hamilto...
AbstractWe extend the CPT theorem to quantum field theories with non-Hermitian Hamiltonians and unst...
A new chapter in quantum mechanics has opened over the past 20 years with the fact that time-indepen...
We discuss Hamiltonian symmetries and invariants for quantum systems driven by non-Hermitian Hamilto...