Symmetry in Quantum Field Theory, Critical Behavior Theory and Stochastic Dynamics
A special issue of Symmetry (ISSN 2073-8994). This special issue belongs to the section "Physics".
Deadline for manuscript submissions: closed (31 March 2023) | Viewed by 2032
Special Issue Editors
Interests: Infinite-dimensional analysis, differential equations, dynamical systems, quantum mechanics
Interests: QFT, Nonpolynomial QFT, Euclidean QFT, Scalar QFT, Nonlocal QFT in Abstract Spacetime, S-matrix and Form Factors in QFT; Stochastic Partial Differential Equations (SPDEs), Stochastic Field Theory; Abstract (Formal) Functional (Path) Integral, Basis Functions Representation; Functional Methods in QFT and Statistical Physics, Generating Functionals, Functional Schwinger–Dyson, Schrodinger (Tomonaga–Schwinger) and Hamilton–Jacobi Equations; Functional and Holographic Renormalization Group Methods (FRG and HRG); Statistical Physics, Grand Canonical Partition Function
Special Issue Information
Dear Colleagues,
Quantum field theory (QFT) is the first physical implementation of random field theory. For this reason, QFT methods are widely used in various branches of theoretical and mathematical physics, such as stochastic quantization and stochastic partial differential equations (specific types of Euclidean QFT), as well as theory of critical phenomena, stochastic theory of turbulence, effective (nonlocal) field theories in nuclear physics (virton-quark model), and Euclidean (nonpolynomial) field theories (statistical physics models). The functional renormalization group method, which originated in Euclidean QFT, is also widely used in various branches of physics. Finally, QFT itself contains many interesting areas of research, namely: quantum electrodynamics, quantum chromodynamics, integrable models, conformal field theory, noncommutative field theory, quantum fields in curved spacetime, etc. For this reason, the Special Issue is devoted to a wide range of QFT problems and QFT methods.
Prof. Dr. Vsevolod Zhanovich Sakbaev
Prof. Dr. Stanislav L. Ogarkov
Guest Editors
Manuscript Submission Information
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