The quantum harmonic oscillator with parity-time $(\mathcal{PT})$ symmetry, obtained from the ordinary (Hermitian) quantum harmonic oscillator by an imaginary displacement of the spatial coordinate, provides an important and exactly solvable model to investigate non-Hermitian extension of the Ehrenfest theorem. Here it is shown that transverse light dynamics in an optical resonator with off-axis longitudinal pumping can emulate a $\mathcal{PT}$ -symmetric quantum harmonic oscillator, providing an experimentally accessible system to investigate non-Hermitian coherent state propagation
Nearly one century after the birth of quantum mechanics, parity–time symmetry is revolutionizing and...
Abstract. The non-Hermitian quadratic oscillator studied by Swanson is one of the popular PT-symmetr...
We consider wave transport phenomena in a PT-symmetric extension of the periodically kicked quantum ...
The quantum harmonic oscillator with parity-time (PT ) symmetry, obtained from the ordinary (Hermiti...
Abstract In quantum theory, any Hamiltonian describing a physical system is mathemat-ically represen...
Inspired by a recently observed asymmetry in the transmission of circularly polarized light through ...
In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a s...
Over the last two decades, advances in fabrication have led to significant progress in creating patt...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a s...
Field quantization in unstable optical systems is treated by expanding the vector potential in terms...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
Analysis of fundamentally open systems which exhibit both spatial reflection (parity) and time-rever...
Nearly one century after the birth of quantum mechanics, parity-time symmetry is revolutionizing and...
In this work we intend to study a class of time-dependent quantum systems with non-Hermitian Hamilto...
Nearly one century after the birth of quantum mechanics, parity–time symmetry is revolutionizing and...
Abstract. The non-Hermitian quadratic oscillator studied by Swanson is one of the popular PT-symmetr...
We consider wave transport phenomena in a PT-symmetric extension of the periodically kicked quantum ...
The quantum harmonic oscillator with parity-time (PT ) symmetry, obtained from the ordinary (Hermiti...
Abstract In quantum theory, any Hamiltonian describing a physical system is mathemat-ically represen...
Inspired by a recently observed asymmetry in the transmission of circularly polarized light through ...
In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a s...
Over the last two decades, advances in fabrication have led to significant progress in creating patt...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
In quantum theory, any Hamiltonian describing a physical system is mathematically represented by a s...
Field quantization in unstable optical systems is treated by expanding the vector potential in terms...
One of the fundamental axioms of quantum mechanics is associated with the Hermiticity of physical ob...
Analysis of fundamentally open systems which exhibit both spatial reflection (parity) and time-rever...
Nearly one century after the birth of quantum mechanics, parity-time symmetry is revolutionizing and...
In this work we intend to study a class of time-dependent quantum systems with non-Hermitian Hamilto...
Nearly one century after the birth of quantum mechanics, parity–time symmetry is revolutionizing and...
Abstract. The non-Hermitian quadratic oscillator studied by Swanson is one of the popular PT-symmetr...
We consider wave transport phenomena in a PT-symmetric extension of the periodically kicked quantum ...