Institution
Voronezh State University
Education•Voronezh, Russia•
About: Voronezh State University is a education organization based out in Voronezh, Russia. It is known for research contribution in the topics: Silicon & Boundary value problem. The organization has 5166 authors who have published 6097 publications receiving 31680 citations. The organization is also known as: VSU & Voronezh University.
Topics: Silicon, Boundary value problem, Sorption, Dielectric, Membrane
Papers published on a yearly basis
Papers
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TL;DR: Necessary and sufficient conditions for the invertibility and the Fredholm property of operators generated by a family of evolution operators and by the boundary conditions determined by a linear relation are obtained in this paper.
Abstract: Necessary and sufficient conditions for the invertibility and the Fredholm property of operators generated by a family of evolution operators and by the boundary conditions determined by a linear relation are obtained
10 citations
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TL;DR: The synthesis and analysis of the maximum likelihood and quasi-likelihood algorithms in order to determine the number of radio signals are carried out, introducing and calculating the abridged probability of error in the assessment of thenumber of signals as the quantitative characteristic for the performance evaluation of these algorithms.
Abstract: We have carried out the synthesis and analysis of the maximum likelihood and quasi-likelihood algorithms in order to determine the number of radio signals, introducing and calculating the abridged probability of error in the assessment of the number of signals as the quantitative characteristic for the performance evaluation of these algorithms. The achieved analytical results lead us to the comparison between the characteristics of maximum likelihood and quasi-likelihood algorithms in determining the number of signals. We also consider the possibility for the application of the quasi-likelihood algorithm for the determination of the number of radio signals with partially unknown initial phases.
10 citations
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TL;DR: The banded iron formations (BIFs) of the Voronezh Crystalline Massif occur at three stratigraphic levels: Meso-archean, Neo-Archean and Paleoproterozoic as mentioned in this paper.
Abstract: The banded iron formations (BIFs) of the Voronezh Crystalline Massif occur at three stratigraphic levels: Mesoarchean, Neoarchean, and Paleoproterozoic. In comparison with Paleoproterozoic BIFs, the Archean BIFs are enriched in TiO2, Al2O3, Cr, Ni, and REEs. All the BIFs are characterized by positive Eu anomalies, absence of Ce anomalies, and predominance of HREEs over LREEs. The Paleoproterozoic BIFs show no evidence of clastic or hydrothermal contamination. The low Ni/Fe ratios indicate that the BIFs are younger than 2.7 Ga and their formation was followed by a sharp drop of the level of the mantle Ni supply. On the other hand, very low (<1 ppm) U contents indicate the upper age of iron accumulation—no later than the Great Oxidation Event of ~2.47 Ga.
10 citations
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TL;DR: In this paper, a single-photon, two-electron ionization of He is analyzed, taking into account electron correlation using lowest-order perturbation theory and including all individual electron angular momenta in the final twoelectron continuum.
Abstract: Single-photon, two-electron ionization of He is analysed, taking into account electron correlation using lowest-order perturbation theory and including all individual electron angular momenta in the final two-electron continuum. Perturbative account of electron correlation in the final state, which describes the so-called TS-1 mechanism of double photoionization, combined with a variational account of electron screening, is found to provide results for the triply differential cross section at an excess energy of 20 eV that are in excellent agreement with both absolute experimental data and results of non-perturbative calculations, for all kinematics of the process in which the TS-1 mechanism is expected to dominate.
10 citations
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TL;DR: Ovchinnikov et al. as discussed by the authors considered linear operators T mapping a couple of weighted L p spaces into { L q 0 ( V 0 ), L q 1 ( V 1 )} for any 1⩽ p 0, p 1, q 0, q 1 ⩽∞, and describe the interpolation orbit of any a ∈ L p 0 ( U 0 )+ L p 1 ( U 1 ) that is, we describe a space of all { Ta }, where T runs over all linear bounded mappings from {L q 0( V
10 citations
Authors
Showing all 5254 results
Name | H-index | Papers | Citations |
---|---|---|---|
Misha Ivanov | 51 | 234 | 12737 |
Rashid A. Ganeev | 46 | 469 | 7220 |
Abir U. Igamberdiev | 43 | 220 | 6150 |
Alexander Gusev | 40 | 185 | 11407 |
Fedor Sukochev | 36 | 347 | 4621 |
Igor D. Novikov | 31 | 136 | 5066 |
Gregory Berkolaiko | 31 | 124 | 2925 |
Andrey Polyakov | 30 | 223 | 5028 |
Natalia V. Bykova | 29 | 54 | 2171 |
Stephen Montgomery-Smith | 28 | 121 | 2219 |
N. L. Manakov | 27 | 122 | 2408 |
Dmitry Marchenko | 26 | 88 | 3976 |
V. A. Khonik | 25 | 167 | 2312 |
M. Yu. Antipin | 24 | 587 | 3102 |
Alexander Smogunov | 24 | 70 | 32207 |