Open quantum and wave systems exhibit exotic degeneracies at exceptional points in parameter space that have attracted considerable attention in various fields of physics, including optics and photonics. One reason is the strong response of open systems at such degeneracies to external perturbations and excitations. We introduce two characteristics of exceptional points that quantify the response in terms of energy eigenvalues and eigenstates, intensity, and dynamics. The concept is verified for several physically relevant examples. This work provides a new perspective on the physics of exceptional points.Comment: 13 pages, 5 figure
The Exceptional Points (EPs) of non-Hermitian Hamiltonians (NHHs) are spectral degeneracies associat...
The exceptional points (EPs) of non-Hermitian Hamiltonians (NHHs) are spectral degeneracies associat...
The spectral, dynamical, and topological properties of physical systems described by non-Hermitian (...
Exceptional points are non-Hermitian degeneracies in open quantum and wave systems at which not only...
Exceptional points (EPs) determine the dynamics of open quantum systems and cause also PT symmetry b...
Higher-order exceptional points in the spectrum of non-Hermitian Hamiltonians describing open quantu...
Exceptional points (EPs) in open optical systems are rigorously studied using the resonant-state exp...
Exceptional points (EPs) determine the dynamics of open quantum systems and cause also PT symmetry b...
The eigenvalues of a non-Hermitian Hamilton operator are complex and provide not only the energies b...
Systems with an effective non-Hermitian Hamiltonian display an enhanced sensitivity to parametric an...
In the framework of non-Hermitian quantum physics, the relation between exceptional points,dynamical...
Non-Hermitian quantum physics is used successfully for the description of different puzzling experim...
Open quantum systems have become a rapidly developing sector for research. Such systems present nove...
Non-Hermitian systems distinguish themselves from Hermitian systems by exhibiting a phase transition...
Open quantum systems have become a rapidly developing sector for research. Such systems present nove...
The Exceptional Points (EPs) of non-Hermitian Hamiltonians (NHHs) are spectral degeneracies associat...
The exceptional points (EPs) of non-Hermitian Hamiltonians (NHHs) are spectral degeneracies associat...
The spectral, dynamical, and topological properties of physical systems described by non-Hermitian (...
Exceptional points are non-Hermitian degeneracies in open quantum and wave systems at which not only...
Exceptional points (EPs) determine the dynamics of open quantum systems and cause also PT symmetry b...
Higher-order exceptional points in the spectrum of non-Hermitian Hamiltonians describing open quantu...
Exceptional points (EPs) in open optical systems are rigorously studied using the resonant-state exp...
Exceptional points (EPs) determine the dynamics of open quantum systems and cause also PT symmetry b...
The eigenvalues of a non-Hermitian Hamilton operator are complex and provide not only the energies b...
Systems with an effective non-Hermitian Hamiltonian display an enhanced sensitivity to parametric an...
In the framework of non-Hermitian quantum physics, the relation between exceptional points,dynamical...
Non-Hermitian quantum physics is used successfully for the description of different puzzling experim...
Open quantum systems have become a rapidly developing sector for research. Such systems present nove...
Non-Hermitian systems distinguish themselves from Hermitian systems by exhibiting a phase transition...
Open quantum systems have become a rapidly developing sector for research. Such systems present nove...
The Exceptional Points (EPs) of non-Hermitian Hamiltonians (NHHs) are spectral degeneracies associat...
The exceptional points (EPs) of non-Hermitian Hamiltonians (NHHs) are spectral degeneracies associat...
The spectral, dynamical, and topological properties of physical systems described by non-Hermitian (...