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31.
S. F. Dubinin V. D. Parkhomenko S. G. Teploukhov B. N. Goshchitskii 《Physics of the Solid State》1998,40(9):1436-1440
The diffraction patterns of amorphous solids prepared in the traditional way and by fast neutron bombardment are systematized.
It is found that the diffraction patterns of these two classes of materials are different. In the case of a single crystal
of titanium nickelide we have demonstrated here for the first time that these radiation-modified solids belong to the class
of amorphous materials of distortion type.
Fiz. Tverd. Tela (St. Petersburg) 40, 1584–1588 (September 1998) 相似文献
32.
33.
M. V. Zelepukhin V. E. Sedov G. V. Smirnov V. N. Dubinin O. N. Razumov 《Hyperfine Interactions》1990,56(1-4):1507-1510
The spectra of γ-quanta resonantly scattered on the nuclei57Fe contained in the goethite FeOOH microparticles reveal the presence of energetically shifted (satellite) component that
arises due to the repopulation of hf sublevels during the lifetime of excited nuclear state. This observation confirms the
hypothesis of relaxation behaviour of magnetic moments in microcrystalline goethite. 相似文献
34.
P. Walter R. Sh. Vartapetyan A. M. Voloshchuk M. M. Dubinin J. Kärger H. Pfeifer 《Russian Chemical Bulletin》1987,36(7):1346-1350
35.
V. N. Dubinin 《Mathematical Notes》2014,96(1-2):187-198
It is shown that the first two terms in the asymptotic formula for the capacity of a generalized condenser are independent of the shape of degenerating plates. An earlier formula was given only for the case in which the degenerating plates are elements of families of almost disks with fixed centers. 相似文献
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Potential theory on the complement of a subset of the real axis attracts much attention in both function theory and applied
sciences. This paper discusses one aspect of the theory — the logarithmic capacity of closed subsets of the real line. We
give simple but precise upper and lower bounds for the logarithmic capacity of multiple intervals and a lower bound valid
also for closed sets comprising an infinite number of intervals. Using some known methods to compute the exact values of capacity,
we demonstrate graphically how our estimates compare with them. The main machinery behind our results are the separating transformation
and dissymmetrization developed by V. N. Dubinin and a version of the latter due to K. Haliste, as well as some classical
symmetrization and projection results for the logarithmic capacity. The results of the paper improve some previous achievements
by A. Yu. Solynin and K. Shiefermayr. 相似文献