V. G. Bagrov
Tomsk State University
273 Papers
629 Citations
V. G. Bagrov is an academic researcher from Tomsk State University. The author has contributed to research in topics: Synchrotron radiation & Electron. The author has an hindex of 20, co-authored 268 publications. Previous affiliations of V. G. Bagrov include Moscow State University & University of São Paulo.
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Papers
Spin equation and its solutions
TL;DR: In this paper, the spin equation with a real external field is treated as a reduction of the Pauli equation to the (0 + 1)-dimensional case, and the methods of generating new solution and a new set of exact solutions are presented.
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Radiation of a Relativistic Charge in a Plane wave Electromagnetic Field
TL;DR: In this article, the role of quantum and spin effects on the COMPTON radiation was analyzed and it was shown that the present problem has deep analogies with the problem of the synchrotron radiation.
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New solutions of relativistic wave equations in magnetic fields and longitudinal fields
TL;DR: In this paper, the authors demonstrate how one can describe explicitly the present arbitrariness in solutions of relativistic wave equations in external electromagnetic fields of special form, which is connected to the existence of a transformation, which effectively reduces the number of variables in the initial equations.
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Coherent and semiclassical states in a magnetic field in the presence of the Aharonov–Bohm solenoid
Abstract: A new approach to constructing coherent states (CS) and semiclassical states (SS) in a magnetic-solenoid field is proposed. The main idea is based on the fact that the AB solenoid breaks the translational symmetry in the xy-plane; this has a topological effect such that there appear two types of trajectories which embrace and do not embrace the solenoid. Due to this fact, one has to construct two different kinds of CS/SS which correspond to such trajectories in the semiclassical limit. Following this idea, we construct CS in two steps, first the instantaneous CS (ICS) and then the time-dependent CS/SS as an evolution of the ICS. The construction is realized for nonrelativistic and relativistic spinning particles both in (2 + 1) and (3 + 1) dimensions and gives a non-trivial example of SS/CS for systems with a nonquadratic Hamiltonian. It is stressed that CS depending on their parameters (quantum numbers) describe both pure quantum and semiclassical states. An analysis is represented that classifies parameters of the CS in such respect. Such a classification is used for the semiclassical decompositions of various physical quantities.
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