V
V. V. Mislavskii
Researcher at Moscow Institute of Physics and Technology
Publications - 5
Citations - 106
V. V. Mislavskii is an academic researcher from Moscow Institute of Physics and Technology. The author has contributed to research in topics: Chemistry & Work (physics). The author has an hindex of 2, co-authored 2 publications receiving 96 citations. Previous affiliations of V. V. Mislavskii include Lebedev Physical Institute.
Papers
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Journal ArticleDOI
Room-temperature tunable mid-infrared lasers on transition-metal doped II–VI compound crystals grown from vapor phase
Vladimir I. Kozlovsky,V A Akimov,Mikhail P. Frolov,Mikhail P. Frolov,Yu. V. Korostelin,A. I. Landman,V. P. Martovitsky,V. V. Mislavskii,V. V. Mislavskii,Yu P Podmar'kov,Yu P Podmar'kov,Ya. K. Skasyrsky,A. A. Voronov +12 more
TL;DR: In this article, the CdSe:Cr crystal was pumped at the room temperature (RT) by a continuous wave (CW) 1.908-μm thulium fiber laser, and the output laser power at 2.6 μm was increased up to 1.7 W.
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Cr2+:CdS crystal as a new material for room‐temperature tunable mid‐infrared lasing
V A Akimov,Mikhail P. Frolov,Yu. V. Korostelin,Vladimir I. Kozlovsky,A. I. Landman,V. V. Mislavskii,Yu P Podmar'kov,Ya. K. Skasyrsky,A. A. Voronov +8 more
TL;DR: By using the seeded physical vapour transport (SPVT) method the CdS:Cr single crystals were grown as discussed by the authors, achieving a Doping concentration up to 5×1018 cm-3.
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Burner stabilized flames: Towards reliable experiments and modelling of transient combustion
A. Moroshkina,V. V. Mislavskii,Boris Kichatov,Vladimir Gubernov,Viatcheslav Bykov,Ulrich Maas +5 more
TL;DR: In this paper , the diffusive thermal pulsations of the burner stabilized methane-air flames are investigated experimentally, by analysing the OH∗ chemiluminescence signal, and numerically within the model with various detailed reaction mechanisms.
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Piecewise Linear Model of Phytoplankton Wave Propagation in Periodical Vortex Flow
TL;DR: In this article , a piecewise linear model of phytoplankton growth in the presence of a convective flow has been proposed, in one-dimensional formulation, admits a stable autowave solution, propagating with a certain critical minimum velocity.