Integrable curl-force Hamiltonians: bi-Hamiltonian structure, separability, and periodic orbits
Alexander Felski, Andreas Fring
0 citationsarXiv (Cornell University)
Alexander Felski
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23Publications signalées
96Citations signalées
3Affiliations récentes
Institutions déclarées
Domaines associés
Quantum Mechanics and Non-Hermitian PhysicsQuantum chaos and dynamical systemsNonlinear Waves and SolitonsNonlinear Photonic SystemsAlgebraic structures and combinatorial models
Publications récentes
Integrable curl-force Hamiltonians: bi-Hamiltonian structure, separability, and periodic orbits
Alexander Felski, Andreas Fring
0 citationsarXiv (Cornell University)
Parity-induced generalized Brillouin zone without non-Hermitian skin effect
0 citationsMPG.PuRe (Max Planck Society)
Parity-induced generalized Brillouin zone without non-Hermitian skin effect
0 citationsarXiv (Cornell University)
Spectral Riemann sheet topology of gapped non-Hermitian systems
Anton Montag, Alexander Felski, Flore K. Kunst
0 citationsSciPost Physics
Spectral Riemann sheet topology of gapped non-Hermitian systems
Anton Montag, Alexander Felski, Flore K. Kunst
0 citationsSciPost Physics
Conformal bi-Hamiltonian structure and integrability of an interacting Pais-Uhlenbeck oscillator
Alexander Felski, Andreas Fring
0 citationsarXiv (Cornell University)
Conformal bi-Hamiltonian structure and integrability of an interacting Pais-Uhlenbeck oscillator
Alexander Felski, Andreas Fring
0 citationsarXiv (Cornell University)
Three-dimensional ghost-free representations of the Pais-Uhlenbeck model from Tri-Hamiltonians
Alexander Felski, Andreas Fring, Bethan Turner
0 citationsPhysics Letters A
Lie symmetries and Ghost-free representations of the Pais–Uhlenbeck model
Alexander Felski, Andreas Fring, Bethan Turner
2 citationsModern Physics Letters A
Three-dimensional ghost-free representations of the Pais-Uhlenbeck model from Tri-Hamiltonians
Alexander Felski, Andreas Fring, Bethan Turner
0 citationsarXiv (Cornell University)
Exceptional points and stability in nonlinear models of population dynamics having PT symmetry
Alexander Felski, Flore K. Kunst
10 citationsPhysical Review Research
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