Ivan A. Aleksandrov

Dr. Ivan A. Aleksandrov

Saint Petesburg State University, Saint Petersburg, Sankt-Peterburg, Russia
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Research Focus & Metrics

Academic Career Length

33Years (1994-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 October 2011 in Automatica
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Journal Article
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IAIvan A. Aleksandrov
Ivan A. Aleksandrov
YCY. Chen
Y. Chen
APA.V. Platonov
A.V. Platonov
LZL. Zhang
L. Zhang

5 June 2018 in Physical Review D
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IAIvan A. Aleksandrov
Ivan A. Aleksandrov
GPG. Plunien
G. Plunien
VSVladimir Shabaev
Vladimir Shabaev
We investigate the phenomenon of electron-positron pair production from vacuum in the presence of a strong electric field superimposed by a weak but fast varying pulse which substantially increases the total particle yield. We employ a nonperturbative numerical technique and perform the calculations beyond the spatially-uniform-field approximation, i.e., dipole approximation, taking into account the coordinate dependence of the fast component. The analysis of the main characteristics of the pair-production process (momentum spectra of particles and total amount of pairs) reveals a number of important features which are absent within the previously used approximation. In particular, the structure of the momentum distribution is modified both qualitatively and quantitatively, and the total number of pairs created as well as the enhancement factor due to dynamical assistance become significantly smaller.

10 October 2017 in Physical Review D
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IAIvan A. Aleksandrov
Ivan A. Aleksandrov
GPG. Plunien
G. Plunien
VSVladimir Shabaev
Vladimir Shabaev
We study the pair-production process in the presence of two counterpropagating linearly polarized short laser pulses. By means of a nonperturbative technique, we take into account the full coordinate dependence of the external field going beyond the dipole and standing-wave approximations. In particular, we analyze the momentum distribution of particles created. It is demonstrated that the spatial variations of the laser pulses may play a crucial role. The more accurate treatment reveals a number of prominent features: the pair-production probabilities become considerably smaller, the quantitative behavior of the momentum spectra changes dramatically, and the pulse shape effects become much less pronounced. The results of our study are expected to be very important for future theoretical and experimental investigations.

1 January 2012 in Systems & Control Letters
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IAIvan A. Aleksandrov
Ivan A. Aleksandrov
AKA.A. Kosov
A.A. Kosov
APA.V. Platonov
A.V. Platonov

15 May 2020 in Physical Review D
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IAIvan A. Aleksandrov
Ivan A. Aleksandrov
CKChristian Kohlfürst
Christian Kohlfürst
Electron-positron pair production for inhomogeneous electric and magnetic fields oscillating in space and time is investigated. By employing accurate numerical methods (Furry-picture quantization and quantum kinetic theory), final particle momentum spectra are calculated and analyzed in terms of effective models. Furthermore, criteria for the applicability of approximate methods are derived and discussed. In this context, special focus is placed on the local density approximation, where fields are assumed to be locally homogeneous in space. Eventually, we apply our findings to the multiphoton regime. Special emphasis is on the importance of linear momentum conservation and the effect of its absence in momentum spectra within approximations based on local homogeneity of the fields.

19 September 2016 in Physical Review D
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IAIvan A. Aleksandrov
Ivan A. Aleksandrov
GPG. Plunien
G. Plunien
VSVladimir Shabaev
Vladimir Shabaev
The Schwinger mechanism of electron-positron pair production in the presence of strong external electric fields is analyzed numerically for the case of one- and two-dimensional field configurations where the external field depends both on time and one spatial coordinate. In order to provide this analysis, a new efficient numerical approach is developed. The number of particles created is obtained numerically and also compared with the analytical results for several exactly solvable one-dimensional backgrounds. For the case of two-dimensional field configurations the effects of the spatial finiteness are examined, which confirms their importance and helps us to attest our approach further. The corresponding calculations are also performed for several more interesting and nontrivial combinations of temporal and spatial inhomogeneities. Finally, we discuss the case of a spatially periodic external field when the approach is particularly productive. The method employed is described in detail.