Convergent perturbation theory and the strong-coupling limit in quantum electrodynamics

被引：0

作者：

M. V. Komarova

M. Yu. Nalimov

机构：

[1] Saint Petersburg State University,

[2] Bogoliubov Laboratory of Theoretical Physics,undefined

[3] Joint Institute for Nuclear Research,undefined

来源：

Theoretical and Mathematical Physics | 2023年 / 216卷

关键词：

quantum field perturbation theory; renormalization group; -function; strong-coupling limit; QED; quantum electrodynamics; convergent perturbation theory;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：1360 / 1372

页数：12

共 50 条

[1] CONVERGENT PERTURBATION THEORY AND THE STRONG-COUPLING LIMIT IN QUANTUM ELECTRODYNAMICS
Komarova, M. V.
Nalimov, M. Yu.
THEORETICAL AND MATHEMATICAL PHYSICS, 2023, 216 (03) : 1360 - 1372
[2] Coherence of resonant light-matter interaction in the strong-coupling limit
Mavrogordatos, Th K.
OPTICS COMMUNICATIONS, 2021, 496 (496)
[3] Combination of many-body perturbation theory and quantum electrodynamics
Lindgren, Ingvar
Holmberg, Johan
Salomonson, Sten
THEORETICAL CHEMISTRY ACCOUNTS, 2015, 134 (11)
[4] Strong-coupling limit of depleted Kondo- and Anderson-lattice models
Titvinidze, Irakli
Schwabe, Andrej
Potthoff, Michael
EUROPEAN PHYSICAL JOURNAL B, 2015, 88 (02)
[5] Combination of many-body perturbation theory and quantum electrodynamics
Ingvar Lindgren
Johan Holmberg
Sten Salomonson
Theoretical Chemistry Accounts, 2015, 134
[6] Comparison of computer-algebra strong-coupling perturbation theory and dynamical mean-field theory for the Mott-Hubbard insulator in high dimensions
Paech, Martin
Apel, Walter
Kalinowski, Eva
Jeckelmann, Eric
PHYSICAL REVIEW B, 2014, 90 (24):
[7] Convergent perturbation theory for studying phase transitions
M. Yu. Nalimov
A. V. Ovsyannikov
Theoretical and Mathematical Physics, 2020, 204 : 1033 - 1045
[8] Convergent perturbation theory for studying phase transitions
Nalimov, M. Yu.
Ovsyannikov, A. V.
THEORETICAL AND MATHEMATICAL PHYSICS, 2020, 204 (02) : 1033 - 1045
[9] Development of Many-Body Perturbation Theory: How to Combine with Quantum Electrodynamics
Lindgren, Ingvar
INTERNATIONAL JOURNAL OF QUANTUM CHEMISTRY, 2014, 114 (18) : 1176 - 1182
[10] The continuum limit of quantum gravity at second order in perturbation theory
Kellett, Matthew
Mitchell, Alex
Morris, Tim R.
CLASSICAL AND QUANTUM GRAVITY, 2021, 38 (11)

← 1 2 3 4 5 →