We provide a careful analysis of the generating functional in the path-integral formulation of pseudo-Hermitian and in particular PT-symmetric quantum mechanics and show how the metric operator enters the expression for the generating functional
In this book a brief presentation of the path-integral for quantum mechanics is given followed by a...
We extend the application of the techniques developed within the framework of the pseudo-Hermitian q...
Pseudo-Hermitian quantum theories are those in which the Hamiltonian H satisfies H† = ηHη-1, where η...
I extend the formulation of pseudo-Hermitian quantum mechanics to eta(+)-pseudo-Hermitian Hamiltonia...
I extend the formulation of pseudo-Hermitian quantum mechanics to eta(+)-pseudo-Hermitian Hamiltonia...
For a given pseudo-Hermitian Hamiltonian of the standard form: H=p(2)/2m+v(x), we reduce the problem...
We give an explicit characterization of the most general quasi-Hermitian operator H, the associated ...
We present some basic features of pseudo-hermitian quantum mechanics and illustrate the use of pseud...
We present the path integral formulation of quantum mechanics and demon-strate its equivalence to th...
We describe a method that allows for a practical application of the theory of pseudo-Hermitian opera...
A general and simple framework for treating path integrals on curved manifolds is presented. The cru...
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...
This is the fifth, expanded edition of the comprehensive textbook published in 1990 on the theory an...
Pseudo-Hermitian quantum mechanics (QM) is a recent, unconventional, approach to QM, based on the us...
In this book a brief presentation of the path-integral for quantum mechanics is given followed by a...
We extend the application of the techniques developed within the framework of the pseudo-Hermitian q...
Pseudo-Hermitian quantum theories are those in which the Hamiltonian H satisfies H† = ηHη-1, where η...
I extend the formulation of pseudo-Hermitian quantum mechanics to eta(+)-pseudo-Hermitian Hamiltonia...
I extend the formulation of pseudo-Hermitian quantum mechanics to eta(+)-pseudo-Hermitian Hamiltonia...
For a given pseudo-Hermitian Hamiltonian of the standard form: H=p(2)/2m+v(x), we reduce the problem...
We give an explicit characterization of the most general quasi-Hermitian operator H, the associated ...
We present some basic features of pseudo-hermitian quantum mechanics and illustrate the use of pseud...
We present the path integral formulation of quantum mechanics and demon-strate its equivalence to th...
We describe a method that allows for a practical application of the theory of pseudo-Hermitian opera...
A general and simple framework for treating path integrals on curved manifolds is presented. The cru...
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...
This is the fifth, expanded edition of the comprehensive textbook published in 1990 on the theory an...
Pseudo-Hermitian quantum mechanics (QM) is a recent, unconventional, approach to QM, based on the us...
In this book a brief presentation of the path-integral for quantum mechanics is given followed by a...
We extend the application of the techniques developed within the framework of the pseudo-Hermitian q...
Pseudo-Hermitian quantum theories are those in which the Hamiltonian H satisfies H† = ηHη-1, where η...
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