Many manifestly non-Hermitian Hamiltonians (typically, PT-symmetric complex anharmonic oscillators) possess a strictly real, "physical" bound-state spectrum. This means that they are (quasi-)Hermitian with respect to a suitable non-standard metric. The domain D of the existence of this metric is studied here for a nontrivial though still non-numerical four-parametric "benchmark" matrix model
It is believed that unbroken PT symmetry is sufficient to guarantee that the spectrum of a non-Hermi...
In a PT symmetrically complexified square well, bound states are constructed by the matching techniq...
We analyse a class of non-Hermitian Hamiltonians, which can be expressed bilinearly in terms of gene...
For a specific exactly solvable 2 by 2 matrix model with a PT-symmetric Hamiltonian possessing a rea...
It is well known that the unitary evolution of a closed $M-$level quantum system can be generated by...
Many indefinite-metric (often called pseudo-Hermitian or PT-symmetric) quantum models H prove "physi...
We show that and how PT symmetry (interpreted as a "weakened Hermiticity") can be extended to the ex...
The harmonic oscillator Hamiltonian, when augmented by a non-Hermitian $\cal{PT}$-symmetric part, ca...
We investigate properties of the most general PT-symmetric non-Hermitian Hamiltonian of cubic order ...
A condition to have a real spectrum for a non-Hermitian Hamiltonian is given. As special cases, it i...
We study several classes of non-Hermitian Hamiltonian systems, which can be expressed in terms of bi...
A possible method to investigate non-Hermitian Hamiltonians is suggested through finding a Hermitian...
Treballs Finals de Grau de Física, Facultat de Física, Universitat de Barcelona, Curs: 2018, Tutor: ...
This thesis is centred around the role of non-Hermitian Hamiltonians in Physics both at the quantum ...
A review is given of certain tridiagonal N-dimensional non-Hermitian J-parametric real-matrix quantu...
It is believed that unbroken PT symmetry is sufficient to guarantee that the spectrum of a non-Hermi...
In a PT symmetrically complexified square well, bound states are constructed by the matching techniq...
We analyse a class of non-Hermitian Hamiltonians, which can be expressed bilinearly in terms of gene...
For a specific exactly solvable 2 by 2 matrix model with a PT-symmetric Hamiltonian possessing a rea...
It is well known that the unitary evolution of a closed $M-$level quantum system can be generated by...
Many indefinite-metric (often called pseudo-Hermitian or PT-symmetric) quantum models H prove "physi...
We show that and how PT symmetry (interpreted as a "weakened Hermiticity") can be extended to the ex...
The harmonic oscillator Hamiltonian, when augmented by a non-Hermitian $\cal{PT}$-symmetric part, ca...
We investigate properties of the most general PT-symmetric non-Hermitian Hamiltonian of cubic order ...
A condition to have a real spectrum for a non-Hermitian Hamiltonian is given. As special cases, it i...
We study several classes of non-Hermitian Hamiltonian systems, which can be expressed in terms of bi...
A possible method to investigate non-Hermitian Hamiltonians is suggested through finding a Hermitian...
Treballs Finals de Grau de Física, Facultat de Física, Universitat de Barcelona, Curs: 2018, Tutor: ...
This thesis is centred around the role of non-Hermitian Hamiltonians in Physics both at the quantum ...
A review is given of certain tridiagonal N-dimensional non-Hermitian J-parametric real-matrix quantu...
It is believed that unbroken PT symmetry is sufficient to guarantee that the spectrum of a non-Hermi...
In a PT symmetrically complexified square well, bound states are constructed by the matching techniq...
We analyse a class of non-Hermitian Hamiltonians, which can be expressed bilinearly in terms of gene...