A Charged Particle in an Electric Field in the Probability Representation of Quantum Mechanics

被引：0

作者：

V. I. Man'ko

E. V. Shchukin

机构：

[1] P. N. Lebedev Physical Institute,Russian Academy of Sciences

来源：

Journal of Russian Laser Research | 2001年 / 22卷

关键词：

Quantum Mechanics; Stationary State; Charged Particle; Probability Representation; Evolution Equation;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

The Green's function and linear integrals of motion for a charged particle moving in an electric field are discussed. The Wigner functions and tomograms of the stationary states of the charged particle are obtained. The relationship between the quantum propagators for the Schrödinger evolution equation, the Moyal evolution equation, and the evolution equation in the tomographic-probability representation for a charged particle moving in an electric field is discussed.

引用

页码：545 / 560

页数：15

共 50 条

[31] Neglected U(1) phase in the Schrodinger representation of quantum mechanics and particle number conserving formalisms for superconductivity
Koizumi, Hiroyasu
JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2023, 56 (45)
[32] Quantum features of a charged particle in ionized plasma controlled by a time-dependent magnetic field
Choi, Jeong Ryeol
Maamache, Mustapha
FRONTIERS IN PHYSICS, 2014, 2 : 1 - 6
[33] Quantum Field Theory Representation in Quantum Computation
Lori, Nicolas
Neves, Jose
Machado, Jose
APPLIED SCIENCES-BASEL, 2021, 11 (23):
[34] Some considerations on quantum mechanics - Matter wave and probability wave
Kamefuchi, S
FOUNDATIONS OF PHYSICS, 1998, 28 (01) : 31 - 43
[35] Some Considerations on Quantum Mechanics—Matter Wave and Probability Wave
S. Kamefuchi
Foundations of Physics, 1998, 28 : 31 - 43
[36] Impact of induced electric field on the motion of a charged particle in a uniform time-dependent magnetic field that is linearly increasing with time
Ciftja, Orion
Bentley Jr, Cleo L.
PHYSICS LETTERS A, 2024, 526
[37] The Instrumentalist Aspects of Quantum Mechanics stem from Probability Theory
Vervoort, Louis
FOUNDATIONS OF PROBABILITY AND PHYSICS - 6, 2012, 1424 : 348 - 353
[38] Bayesianism, Conditional Probability and Laplace Law of Succession in Quantum Mechanics
Tsubasa Ichikawa
Foundations of Physics, 2025, 55 (3)
[39] Possible connection between probability, spacetime geometry and quantum mechanics
Canessa, Enrique
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2007, 385 (01) : 185 - 190
[40] SU(2) Symmetry of Qubit States and Heisenberg-Weyl Symmetry of Systems with Continuous Variables in the Probability Representation of Quantum Mechanics
Adam, Peter
Andreev, Vladimir A.
Man'ko, Margarita A.
Man'ko, Vladimir, I
Mechler, Matyas
SYMMETRY-BASEL, 2020, 12 (07):

← 1 2 3 4 5 →