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19982026
most citedA family of complex potentials with real spectrum

145 citations · 605 across the 33 of their papers we have counts for

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8 papers · 1 filter

math-ph2025★ 1 cited

Construction of maximally non-Hermitian potentials under unbroken PT-symmetry constraint

Miloslav Znojil

A family of discrete Schrödinger equations with imaginary potentials is studied. Inside the domain of unitarity-compatible values of , the reality of all of…

math-ph2025

Mutual compatibility/incompatibility of quasi-Hermitian quantum observables

Miloslav Znojil

In the framework of quasi-Hermitian quantum mechanics the eligible operators of observables may be non-Hermitian, , . In principle, the standa…

math-ph2025★ 4 cited

Complex tridiagonal quantum Hamiltonians and matrix continued fractions

Miloslav Znojil

Quantum resonances described by non-Hermitian tridiagonal-matrix Hamiltonians with complex energy eigenvalues are considered. The method of evaluation of quantities known…

math-ph2024★ 5 cited

A reappraisal of Lagrangians with non-quadratic velocity dependence and branched Hamiltonians

Bijan Bagchi, Aritra Ghosh, Miloslav Znojil

Time and again, non-conventional forms of Lagrangians with non-quadratic velocity dependence have found attention in the literature. For one thing, such Lagrangians have deep conne…

math-ph2022★ 2 cited

Interference of non-Hermiticity with Hermiticity at exceptional points

Miloslav Znojil

A family of non-Hermitian but symmetric by toy-model tridiagonal-matrix Hamiltonians with and is studied, fo…

math-ph2020★ 9 cited

Bifurcations of thresholds in essential spectra of elliptic operators under localized non-Hermitian perturbations

D. I. Borisov, D. A. Zezyulin, M. Znojil

We consider the operator subject to the Dirichlet or Robin condition, where a dom…