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Bohmian Trajectories as Borders of Regions of Constant Probability

Foundations of physics, 2022-02, Vol.52 (1), Article 8

2022

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Uncertainty Relations in the Madelung Picture Including a Dissipative Environment

Entropy (Basel, Switzerland), 2023-02, Vol.25 (2), p.312

2023

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Uncertainty Relations in the Madelung Picture

Entropy (Basel, Switzerland), 2021-12, Vol.24 (1), p.20

2021

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Complex Quantum Hydrodynamics in Momentum Space with Broken Time-Reversal Symmetry

Symmetry (Basel), 2023-07, Vol.15 (7), p.1347

2023

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Dynamical Invariant for Dissipative Systems via Complex Quantum Hydrodynamics

Dynamics, 2023-03, Vol.3 (1), p.18-31

2023

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Quantum Theory from a Nonlinear Perspective: Riccati Equations in Fundamental Physics

Schuch, Dieter

1st ed. 2018 edition., 2018

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Riccati and Ermakov Equations in Time-Dependent and Time-Independent Quantum Systems

Symmetry, integrability and geometry, methods and applications, 2008-05, Vol.4, p.043

Schuch, Dieter

2008

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Diffusion Effect in Quantum Hydrodynamics

Axioms, 2022-10, Vol.11 (10), p.552

2022

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The contribution of waste and bottom ash treatment to the circular economy of metal packaging: A case study from Austria

Resources, conservation and recycling, 2024-04, Vol.203, p.107461, Article 107461

2024

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Some remarks on analytical solutions for a damped quantum parametric oscillator

Journal of physics. Conference series, 2019-09, Vol.1275 (1), p.12033

Schuch, Dieter

2019

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Analytical solutions for the quantum parametric oscillator from corresponding classical dynamics via a complex Riccati equation

Journal of physics. Conference series, 2018-08, Vol.1071 (1), p.12020

Schuch, Dieter

2018

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Bohmian mechanics in momentum representation and beyond

Physics letters. A, 2020-09, Vol.384 (26), p.126671, Article 126671

2020

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Connection between Bohmian and quantum mechanics via the Wigner function

Physics letters. A, 2022-01, Vol.423, p.127812, Article 127812

2022

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Quantum hydrodynamics with complex quantities

Physics letters. A, 2021-03, Vol.392, p.127171, Article 127171

2021

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Separate collection rates for plastic packaging in Austria – A regional analysis taking collection systems and urbanization into account

Waste management (Elmsford), 2023-01, Vol.155, p.211-219

2023

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Relations between nonlinear Riccati equations and other equations in fundamental physics

Journal of physics. Conference series, 2014-01, Vol.538 (1), p.12019-23

Schuch, Dieter

2014

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Nonlinear Riccati equations as a unifying link between linear quantum mechanics and other fields of physics

Journal of physics. Conference series, 2014-01, Vol.504 (1), p.12005-11

Schuch, Dieter

2014

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From nonlinear Burgers and Korteweg-de Vries soliton equations via Riccati to linear Rosen-Morse and free particle Schrödinger equations

Physica scripta, 2015-07, Vol.90 (7), p.74050-10

Schuch, Dieter

2015

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Connections between 't Hooft's beables and canonical descriptions of dissipative systems

Journal of physics. Conference series, 2017-08, Vol.880 (1), p.12050

2017

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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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Dynamical Invariants for Generalized Coherent States via Complex Quantum Hydrodynamics

Dynamics, 2021-12, Vol.1 (2), p.155-170

2021

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Is quantum theory intrinsically nonlinear?

Physica scripta, 2013-03, Vol.87 (3), p.38117-10

Schuch, Dieter

2013

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Nonlinear Description of Quantum Dynamics. N-level quantum systems

Journal of physics. Conference series, 2020-08, Vol.1612 (1), p.12010

2020

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Complex Riccati equations as a link between different approaches for the description of dissipative and irreversible systems

Journal of physics. Conference series, 2012-01, Vol.380 (1), p.12009-22

Schuch, Dieter

2012

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Nonlinear quantum mechanics, complex classical mechanics and conservation laws for closed and open systems

Journal of physics. Conference series, 2012-01, Vol.361 (1), p.12020-10

Schuch, Dieter

2012

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Bohmian Trajectories as Borders of Regions of Constant Probability

Uncertainty Relations in the Madelung Picture Including a Dissipative Environment

Uncertainty Relations in the Madelung Picture

Complex Quantum Hydrodynamics in Momentum Space with Broken Time-Reversal Symmetry

Dynamical Invariant for Dissipative Systems via Complex Quantum Hydrodynamics

Quantum Theory from a Nonlinear Perspective: Riccati Equations in Fundamental Physics

Riccati and Ermakov Equations in Time-Dependent and Time-Independent Quantum Systems

Diffusion Effect in Quantum Hydrodynamics

The contribution of waste and bottom ash treatment to the circular economy of metal packaging: A case study from Austria

Some remarks on analytical solutions for a damped quantum parametric oscillator

Analytical solutions for the quantum parametric oscillator from corresponding classical dynamics via a complex Riccati equation

Bohmian mechanics in momentum representation and beyond

Connection between Bohmian and quantum mechanics via the Wigner function

Quantum hydrodynamics with complex quantities

Separate collection rates for plastic packaging in Austria – A regional analysis taking collection systems and urbanization into account

Relations between nonlinear Riccati equations and other equations in fundamental physics

Nonlinear Riccati equations as a unifying link between linear quantum mechanics and other fields of physics

From nonlinear Burgers and Korteweg-de Vries soliton equations via Riccati to linear Rosen-Morse and free particle Schrödinger equations

Connections between 't Hooft's beables and canonical descriptions of dissipative systems

New supersymmetry-generated complex potentials with real spectra

Dynamical Invariants for Generalized Coherent States via Complex Quantum Hydrodynamics

Is quantum theory intrinsically nonlinear?

Nonlinear Description of Quantum Dynamics. N-level quantum systems

Complex Riccati equations as a link between different approaches for the description of dissipative and irreversible systems

Nonlinear quantum mechanics, complex classical mechanics and conservation laws for closed and open systems

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