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Moskvin, P P
230
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Online (230)
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Articles (Online) (187)
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1
Multifractal parameterization of a periodic surface microre..:
Balytska, N.
;
Penter, L.
;
Ihlenfeldt, S.
...
Multiscale and Multidisciplinary Modeling, Experiments and Design. 6 (2023) 4 - p. 561-572 , 2023
Link:
https://doi.org/10.1007/..
?
2
Multifractal parameterization of a periodic surface microre..:
Balytska, N.
;
Penter, L.
;
Kryzhanivskyy, V.
...
Multiscale and Multidisciplinary Modeling, Experiments and Design. 7 (2023) 3 - p. 1781-1791 , 2023
Link:
https://doi.org/10.1007/..
?
3
Modulating Composition upon the Spinodal Decay of Elastical..:
Kuznetsov, V. V.
;
Moskvin, P. P.
;
Skurativskyi, S. I.
Bulletin of the Russian Academy of Sciences: Physics. 86 (2022) 11 - p. 1261-1269 , 2022
Link:
https://doi.org/10.3103/..
?
4
Composition modulation in the GaxIni-xPyAs1-y - InP heteros..:
Kuznetsov, V V
;
Moskvin, P P
;
Skurativskyi, S I
Journal of Physics: Conference Series. 2103 (2021) 1 - p. 012117 , 2021
Link:
https://doi.org/10.1088/..
?
5
The composition modulation effect during spinodal decomposi..:
Kuznetsov, V V
;
Moskvin, P P
;
Skurativskyi, S I
..
Journal of Physics: Conference Series. 1697 (2020) 1 - p. 012092 , 2020
Link:
https://doi.org/10.1088/..
?
6
Spinodal decomposition with formation of composition oscill..:
Moskvin, P P
;
Skurativskyi, S I
;
Kuznetsov, V V
Journal of Physics: Conference Series. 1400 (2019) 5 - p. 055025 , 2019
Link:
https://doi.org/10.1088/..
?
7
Computer simulation for formation of critical spaces in II–..:
Kazakov, A.I.
;
Shapovalov, G.V.
;
Moskvin, P.P.
Journal of Crystal Growth. 506 (2019) - p. 201-205 , 2019
Link:
https://doi.org/10.1016/..
?
8
Invariance of multifractal spectrums of spatial forms on th..:
Moskvin, P.P.
;
Kryzhanivskyy, V.B.
;
Rashkovetskyi, L.V.
...
Journal of Crystal Growth. 475 (2017) - p. 144-149 , 2017
Link:
https://doi.org/10.1016/..
?
9
Multifractal parametrization for the volume of space forms ..:
Moskvin, P. P.
;
Krizhanovskii, V. B.
;
Rashkovetskii, L. V.
.
Russian Journal of Physical Chemistry A. 90 (2016) 5 - p. 1063-1069 , 2016
Link:
https://doi.org/10.1134/..
?
10
Erratum to: "Multifractal parametrization for the volume of..:
Moskvin, P. P.
;
Kryzhanivskyy, V. B.
;
Rashkovetskii, L. V.
.
Russian Journal of Physical Chemistry A. 90 (2016) 8 - p. 1706-1706 , 2016
Link:
https://doi.org/10.1134/..
?
11
Multifractal parameterization of space forms on surfaces of..:
Moskvin, P. P.
;
Kryzhanivskyy, V. B.
;
Rashkovetskyi, L. V.
..
Russian Journal of Physical Chemistry A. 88 (2014) 8 - p. 1375-1381 , 2014
Link:
https://doi.org/10.1134/..
?
12
Application of the polyassociative solutions model to deter..:
Moskvin, P.P.
;
Olchowik, G.
;
Olchowik, J.M.
Journal of Crystal Growth. 363 (2013) - p. 195-204 , 2013
Link:
https://doi.org/10.1016/..
?
13
Model of polyassosiative solutions and its application for ..:
Moskvin, P.P.
;
Olchowik, J.M.
Journal of Crystal Growth. 361 (2012) - p. 98-102 , 2012
Link:
https://doi.org/10.1016/..
?
14
Coherent phase equilibria in the Zn-Cd-Te system and liquid..:
Moskvin, P. P.
;
Rashkovetskii, L. V.
;
Sizov, F. F.
.
Semiconductors. 45 (2011) 7 - p. 837-844 , 2011
Link:
https://doi.org/10.1134/..
?
15
The polyassociative melt model and phase equilibria in the ..:
Moskvin, P. P.
Russian Journal of Physical Chemistry A. 84 (2010) 7 - p. 1106-1111 , 2010
Link:
https://doi.org/10.1134/..
1-15