The minimum width in relativistic quantum mechanics

被引：0

|

作者：

Hoffmann, Scott E. ^{[1
]}

机构：

[1] School of Mathematics and Physics, University of Queensland, Brisbane,QLD,4072, Australia

来源：

arXiv | 2018年

关键词：

Compendex;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

Delta functions

引用

收藏

相关论文

共 50 条

[41] On the measurement of observables in relativistic quantum mechanics
Halpern, O
Johnson, MH
PHYSICAL REVIEW, 1941, 59 (11): : 896 - 901
[42] RELATIVISTIC QUANTUM-MECHANICS OF BOSONS
GHOSE, P
HOME, D
ROY, MNS
PHYSICS LETTERS A, 1993, 183 (04) : 267 - 271
[43] On the Equivalence Principle and Relativistic Quantum Mechanics
Trzetrzelewski, Maciej
FOUNDATIONS OF PHYSICS, 2020, 50 (11) : 1253 - 1269
[44] Relational reality in relativistic quantum mechanics
Gambini, R
Porto, RA
PHYSICS LETTERS A, 2002, 294 (3-4) : 129 - 133
[45] From Electromagnetism to Relativistic Quantum Mechanics
W. A. Rodrigues
J. Vaz
Foundations of Physics, 1998, 28 (5) : 789 - 814
[46] PT symmetry in relativistic quantum mechanics
Bender, Carl M.
Mannheim, Philip D.
PHYSICAL REVIEW D, 2011, 84 (10):
[47] Harmonic oscillators in relativistic quantum mechanics
Karwowski, Jacek
Pestka, Grzegorz
THEORETICAL CHEMISTRY ACCOUNTS, 2007, 118 (03) : 519 - 525
[48] From electromagnetism to relativistic quantum mechanics
Rodrigues, WA
Vaz, J
FOUNDATIONS OF PHYSICS, 1998, 28 (05) : 789 - 814
[49] The Wigner function in the relativistic quantum mechanics
Kowalski, K.
Rembielinski, J.
ANNALS OF PHYSICS, 2016, 375 : 1 - 15
[50] Relativistic quantum mechanics - Paradox in a pencil
Calogeracos, Alex
NATURE PHYSICS, 2006, 2 (09) : 579 - 580

← 1 2 3 4 5 →