| Year |
Citation |
Score |
| 2023 |
Schuch D, Bonilla-Licea M. Uncertainty Relations in the Madelung Picture Including a Dissipative Environment. Entropy (Basel, Switzerland). 25. PMID 36832678 DOI: 10.3390/e25020312 |
0.358 |
|
| 2021 |
Bonilla-Licea M, Schuch D. Uncertainty Relations in the Madelung Picture. Entropy (Basel, Switzerland). 24. PMID 35052046 DOI: 10.3390/e24010020 |
0.387 |
|
| 2020 |
Bonilla-Licea M, Schuch D. Bohmian mechanics in momentum representation and beyond Physics Letters A. 384: 126671. DOI: 10.1016/J.Physleta.2020.126671 |
0.423 |
|
| 2016 |
Cruz H, Schuch D, Castaños O, Rosas-Ortiz O. Time-evolution of quantum systems via a complex nonlinear Riccati equation. II. Dissipative systems Annals of Physics. 373: 609-630. DOI: 10.1016/J.Aop.2016.07.029 |
0.459 |
|
| 2015 |
Rosas-Ortiz O, Castaños O, Schuch D. New supersymmetry-generated complex potentials with real spectra Journal of Physics a: Mathematical and Theoretical. 48. DOI: 10.1088/1751-8113/48/44/445302 |
0.413 |
|
| 2015 |
Schuch D. From nonlinear Burgers and Korteweg-de Vries soliton equations via Riccati to linear Rosen-Morse and free particle Schrö dinger equations Physica Scripta. 90. DOI: 10.1088/0031-8949/90/7/074050 |
0.309 |
|
| 2015 |
Cruz H, Schuch D, Castaños O, Rosas-Ortiz O. Time-evolution of quantum systems via a complex nonlinear Riccati equation. I. Conservative systems with time-independent Hamiltonian Annals of Physics. 360: 44-60. DOI: 10.1016/J.Aop.2015.05.001 |
0.469 |
|
| 2014 |
Schuch D. Relations between nonlinear Riccati equations and other equations in fundamental physics Journal of Physics: Conference Series. 538. DOI: 10.1088/1742-6596/538/1/012019 |
0.302 |
|
| 2014 |
Schuch D. Nonlinear Riccati equations as a unifying link between linear quantum mechanics and other fields of physics Journal of Physics: Conference Series. 504. DOI: 10.1088/1742-6596/504/1/012005 |
0.379 |
|
| 2013 |
Castaños O, Schuch D, Rosas-Ortiz O. Generalized coherent states for time-dependent and nonlinear Hamiltonian operators via complex Riccati equations Journal of Physics a: Mathematical and Theoretical. 46. DOI: 10.1088/1751-8113/46/7/075304 |
0.471 |
|
| 2009 |
Schuch D. Connections between newton‐ and schrödinger‐type equations in the description of reversible and irreversible dynamics International Journal of Quantum Chemistry. 36: 59-72. DOI: 10.1002/Qua.560360809 |
0.5 |
|
| 2008 |
Schuch D, Moshinsky M. Wigner distribution functions and the representation of canonical transformations in time-dependent quantum mechanics Symmetry, Integrability and Geometry: Methods and Applications (Sigma). 4. DOI: 10.3842/Sigma.2008.054 |
0.357 |
|
| 2008 |
Schuch D. Riccati and Ermakov equations in time-dependent and time-independent quantum systems Symmetry, Integrability and Geometry: Methods and Applications (Sigma). 4. DOI: 10.3842/Sigma.2008.043 |
0.524 |
|
| 2006 |
Schuch D, Moshinsky M. Connection between quantum-mechanical and classical time evolution via a dynamical invariant Physical Review a - Atomic, Molecular, and Optical Physics. 73. DOI: 10.1103/Physreva.73.062111 |
0.423 |
|
| 2005 |
Schuch D. On the relation between the Wigner function and an exact dynamical invariant Physics Letters, Section a: General, Atomic and Solid State Physics. 338: 225-231. DOI: 10.1016/J.Physleta.2005.02.057 |
0.466 |
|
| 2003 |
Schuch D. Green's function for dissipative quantum systems and its relation to nonlinear evolution equations Institute of Physics Conference Series. 173: 741-745. |
0.356 |
|
| 2002 |
Schuch D. New energetic and dynamic quantum effects originating from the breaking of time-reversal symmetry Journal of Physics a: Mathematical and General. 35: 8615-8626. DOI: 10.1088/0305-4470/35/40/318 |
0.434 |
|
| 2002 |
Schuch D. Can the breaking of time-reversal symmetry remove degeneracies in quantum mechanics? Physics Letters, Section a: General, Atomic and Solid State Physics. 294: 31-36. DOI: 10.1016/S0375-9601(01)00834-9 |
0.449 |
|
| 2001 |
Moshinsky M, Schuch D. Diffraction in time with dissipation Journal of Physics a: Mathematical and General. 34: 4217-4225. DOI: 10.1088/0305-4470/34/19/317 |
0.399 |
|
| 1999 |
Schuch D. Effective description of the dissipative interaction between simple model-systems and their environment International Journal of Quantum Chemistry. 72: 537-547. DOI: 10.1002/(Sici)1097-461X(1999)72:6<537::Aid-Qua1>3.0.Co;2-Q |
0.43 |
|
| 1997 |
Schuch D. Nonunitary connection between explicitly time-dependent and nonlinear approaches for the description of dissipative quantum systems Physical Review a - Atomic, Molecular, and Optical Physics. 55: 935-940. DOI: 10.1103/Physreva.55.935 |
0.383 |
|
| 1994 |
Schuch D. On a form of nonlinear dissipative wave mechanics valid in position‐ and momentum‐space International Journal of Quantum Chemistry. 52: 251-259. DOI: 10.1002/Qua.560520826 |
0.406 |
|
| 1993 |
Schuch D. On the applicability of a nonlinear Schrödinger equation to the determination of rate constants in Kramers' theory of chemical reactions International Journal of Quantum Chemistry. 45: 235-250. DOI: 10.1002/Qua.560450302 |
0.437 |
|
| 1992 |
Schuch D. On the complex relations between equations describing the dynamics of wave and particle aspects International Journal of Quantum Chemistry. 42: 663-683. DOI: 10.1002/Qua.560420410 |
0.458 |
|
| 1990 |
Schuch D. A new lagrange–hamilton formalism for dissipative systems International Journal of Quantum Chemistry. 38: 767-780. DOI: 10.1002/Qua.560382475 |
0.47 |
|
| 1987 |
Schuch D, Chung K-. From macroscopic irreversibility to microscopic reversibility via a nonlinear schrödinger‐type field equation International Journal of Quantum Chemistry. 31: 695-696. DOI: 10.1002/Qua.560310415 |
0.468 |
|
| 1984 |
Schuch D, Chung KM, Hartmann H. Effect of magnetic field inhomogeneity on exact mass determination in ICR spectrometry International Journal of Mass Spectrometry and Ion Processes. 56: 109-121. DOI: 10.1016/0168-1176(84)85036-3 |
0.482 |
|
| 1984 |
Schuch D, Chung K-, Hartmann H. Nonlinear Schrödinger‐type field equation for the description of dissipative systems. II. Frictionally damped motion in a magnetic field International Journal of Quantum Chemistry. 25: 391-410. DOI: 10.1002/Qua.560250210 |
0.575 |
|
| 1984 |
Schuch D, Chung KM, Hartmann H. Nonlinear Schrödinger-type field equation for the description of dissipative systems. III. Frictionally damped free motion as an example for an aperiodic motion Journal of Mathematical Physics. 25: 3086-3092. |
0.344 |
|
| 1982 |
Schuch D, Chung KM, Hartmann H. Nonlinear Schrödinger-type field equation for the description of dissipative systems. I. Derivation of the nonlinear field equation and one-dimensional example Journal of Mathematical Physics. 24: 1651-1660. |
0.344 |
|
| 1980 |
Hartmann H, Chung K-, Schuch D, Wanczek K-. On the Coriolis coupling of ion cyclotron motion to ion internal degrees of freedom International Journal of Mass Spectrometry and Ion Physics. 34: 303-310. DOI: 10.1016/0020-7381(80)85044-3 |
0.468 |
|
| 1980 |
Hartmann H, Schuch D. Spin–orbit coupling for the motion of a particle in a ring‐shaped potential International Journal of Quantum Chemistry. 18: 125-141. DOI: 10.1002/Qua.560180119 |
0.512 |
|
| 1979 |
Hartmann H, Chung KM, Schuch D, Radtke J. Collisionally damped ion motion in ICR spectrometry Theoretical Chemistry Accounts. 53: 203-214. DOI: 10.1007/Bf00550277 |
0.551 |
|
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