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Superpositions of bright and dark solitons supporting the creation of balanced gain‐and‐loss optical potentials

Mathematical methods in the applied sciences, 2022-05, Vol.45 (7), p.3381-3392

2022

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Interplay between Riccati, Ermakov, and Schrödinger equations to produce complex‐valued potentials with real energy spectrum

Mathematical methods in the applied sciences, 2019-10, Vol.42 (15), p.4925-4938

2019

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Exact Solutions for Time-Dependent Non-Hermitian Oscillators: Classical and Quantum Pictures

Quantum reports, 2021-09, Vol.3 (3), p.458-472

2021

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Exact Solutions for Vector Phase-Matching Conditions in Nonlinear Uniaxial Crystals

Symmetry (Basel), 2022-11, Vol.14 (11), p.2272

2022

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Theory of Photon Subtraction for Two-Mode Entangled Light Beams

Quantum reports, 2021-09, Vol.3 (3), p.500-516

2021

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Balanced Gain-and-Loss Optical Waveguides: Exact Solutions for Guided Modes in Susy-QM

Symmetry (Basel), 2021, Vol.13 (9), p.1583

2021

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Transition from the Wave Equation to Either the Heat or the Transport Equations through Fractional Differential Expressions

Symmetry (Basel), 2018-10, Vol.10 (10), p.524

2018

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Dynamical Equations, Invariants and Spectrum Generating Algebras of Mechanical Systems with Position-Dependent Mass

Symmetry, integrability and geometry, methods and applications, 2013-01, Vol.9, p.004

Cruz y Cruz, Sara

2013

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Bessel–Gauss Beams of Arbitrary Integer Order: Propagation Profile, Coherence Properties, and Quality Factor

Photonics, 2023-10, Vol.10 (10), p.1162

2023

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Completeness and Nonclassicality of Coherent States for Generalized Oscillator Algebras

Advances in Mathematical Physics, 2017-01, Vol.2017 (2017), p.1-15

2017

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Leaky Modes of Waveguides as a Classical Optics Analogy of Quantum Resonances

Advances in Mathematical Physics, 2015-01, Vol.2015 (2015), p.226-235

2015

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Bi-orthogonal approach to non-Hermitian Hamiltonians with the oscillator spectrum: Generalized coherent states for nonlinear algebras

Annals of physics, 2018-01, Vol.388, p.26-53

2018

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Quantum nonstationary oscillators: Invariants, dynamical algebras and coherent states via point transformations

Physica scripta, 2020-06, Vol.95 (6), p.64004

2020

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Rectangular Potentials in a Semi-Harmonic Background: Spectrum, Resonances and Dwell Time

Symmetry, integrability and geometry, methods and applications, 2011-01, Vol.7, p.044

Fernández-García, Nicolás

2011

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Comment on “Quasi-coherent states for the Hermite oscillator” [J. Math. Phys. 59, 062104 (2018)]

Journal of mathematical physics, 2019-05, Vol.60 (5)

2019

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Beyond the dynamical universe. Unifying block universe physics and time as experienced

Contemporary Physics, 2019-04, Vol.60 (2), p.188-190

Rosas-Ortiz, Oscar

2019

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New supersymmetry-generated complex potentials with real spectra

Journal of physics. A, Mathematical and theoretical, 2015-11, Vol.48 (44), p.445302-23

2015

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The meaning of the wave function: in search of the ontology of quantum mechanics, by S. Gao: Scope: monograph. Level: postgraduate

Contemporary physics, 2018-04, Vol.59 (2), p.220-221

Rosas-Ortiz, Oscar

2018

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The Kronecker product in terms of Hubbard operators and the Clebsch–Gordan decomposition of SU(2)×SU(2)

Annals of physics, 2013-12, Vol.339, p.218-265

2013

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Quantum Fest 2015

Journal of physics. Conference series, 2016-03, Vol.698 (1), p.11001

2016

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Interlace properties for the real and imaginary parts of the wave functions of complex-valued potentials with real spectrum

Annals of physics, 2017-01, Vol.376, p.126-144

2017

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Generalized coherent states for time-dependent and nonlinear Hamiltonian operators via complex Riccati equations

Journal of physics. A, Mathematical and theoretical, 2013-02, Vol.46 (7), p.75304-20

2013

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Position-Dependent Mass Systems: Classical and Quantum Pictures

Geometric Methods in Physics XXXVIII, p.351-361

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Time-evolution of quantum systems via a complex nonlinear Riccati equation. I. Conservative systems with time-independent Hamiltonian

Annals of physics, 2015-09, Vol.360, p.44-60

2015

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Time-evolution of quantum systems via a complex nonlinear Riccati equation. II. Dissipative systems

Annals of physics, 2016-10, Vol.373, p.609-630

2016

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Superpositions of bright and dark solitons supporting the creation of balanced gain‐and‐loss optical potentials

Interplay between Riccati, Ermakov, and Schrödinger equations to produce complex‐valued potentials with real energy spectrum

Exact Solutions for Time-Dependent Non-Hermitian Oscillators: Classical and Quantum Pictures

Exact Solutions for Vector Phase-Matching Conditions in Nonlinear Uniaxial Crystals

Theory of Photon Subtraction for Two-Mode Entangled Light Beams

Balanced Gain-and-Loss Optical Waveguides: Exact Solutions for Guided Modes in Susy-QM

Transition from the Wave Equation to Either the Heat or the Transport Equations through Fractional Differential Expressions

Dynamical Equations, Invariants and Spectrum Generating Algebras of Mechanical Systems with Position-Dependent Mass

Bessel–Gauss Beams of Arbitrary Integer Order: Propagation Profile, Coherence Properties, and Quality Factor

Completeness and Nonclassicality of Coherent States for Generalized Oscillator Algebras

Leaky Modes of Waveguides as a Classical Optics Analogy of Quantum Resonances

Bi-orthogonal approach to non-Hermitian Hamiltonians with the oscillator spectrum: Generalized coherent states for nonlinear algebras

Quantum nonstationary oscillators: Invariants, dynamical algebras and coherent states via point transformations

Rectangular Potentials in a Semi-Harmonic Background: Spectrum, Resonances and Dwell Time

Comment on “Quasi-coherent states for the Hermite oscillator” [J. Math. Phys. 59, 062104 (2018)]

Beyond the dynamical universe. Unifying block universe physics and time as experienced

New supersymmetry-generated complex potentials with real spectra

The meaning of the wave function: in search of the ontology of quantum mechanics, by S. Gao: Scope: monograph. Level: postgraduate

The Kronecker product in terms of Hubbard operators and the Clebsch–Gordan decomposition of SU(2)×SU(2)

Quantum Fest 2015

Interlace properties for the real and imaginary parts of the wave functions of complex-valued potentials with real spectrum

Generalized coherent states for time-dependent and nonlinear Hamiltonian operators via complex Riccati equations

Position-Dependent Mass Systems: Classical and Quantum Pictures

Time-evolution of quantum systems via a complex nonlinear Riccati equation. I. Conservative systems with time-independent Hamiltonian

Time-evolution of quantum systems via a complex nonlinear Riccati equation. II. Dissipative systems

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