Plasma Model of Generation and Slip of Linear Defects in Crystalline Materials
- 1 Donbass State Engineering Academy, Kramatorsk, Ukraine
- 2 Experimental Equipment Department of Voronezh State University, Voronezh, Russia
Abstract
In dielectrics and semiconductors, a plasma model of the generation and slip of dislocations is considered, where under shock loads in a generalized space of rectangular pulses an alternating field forms a distribution of pairs of photoelectrons and cations; these electrons with velocities V e create δ -collisions with cold plasma from free electrons and holes with masses m e and m h ( m h ≫ m e ), they emit and absorb longitudinal electron plasma waves whose phase velocities w pw / k pw are close to or are equal to the velocities V e , while the frequencies w pw and wave numbers k pw of the wave packet of plasma waves are complex, the short-wave components of this wave packet at k pw ⋅ a e ≫ 1 ( a e -Debye screening radius) decay in the core linear defect, and its long-wavelength components propagate in the region of the medium surrounding the core of the defect at k pw ⋅ a e < ≅ 1. When a defect is generated, the distribution of cations under the influence of the internal Coulomb field shifts to the region of the first peak (protrusion) of the electron plasma wave, thereby forming a vacancy valley. When sliding under the influence of an external electric field, a cationic plasma wave consisting of a vacancy valley and two cationic protrusions moves against the background of an additional potential relief created by an electron plasma wave near the core of the defect. It has been shown that δ -collisions create flows of dynamic large-scale correlations of plasma fluctuations in the form of asymptotics of different-time correlators of density and potential fluctuations as t → +∞.
- Matare, H.F. (1971) Electronics of Defects in Semiconductors. Wiley Interscience. A Division of J. Wiley and Sons, Inc. New York, London, Sydney, Toronto.
- Seeger, K.H. (1973) Semiconductors Physics. Springer-Verlag, Wien, New York.
- Vershinin, Yu.N., Il’ichev, D.S. and Morozov, P.A. (2000) The Effect of Shock Compression of Solid Dielectrics on the Injection of Valence Electrons in Strong Electric Fields. Journal of Technical Physics, 70, 84-87. https://doi.org/10.1134/1.1259575
- Fever, P. (1952) Electronic States in Crystals under Large Over-All Perturbations. Journal Physic Review, 88, 92-101. https://journals.aps.org/pr/pdf/10.1103/PhysRev.88.92
- Keldysh, L.V. (1958) Behavior of Non-Metallic Crystals in Strong Electric Fields. Journal of Experimental and Technical Physics, 33, 994-1003. http://www.jetp.ac.ru/cgi-bin/dn/e_006_04_0763.pdf
- Reims, S. (1972) Theory of Many-Electron Systems. North-Holland Publishing Company, Amsterdam, London.
- Gorshkov, B.G. (1982) Investigation of the Mechanisms of Destruction of Ionic Crystals under the Action of Pulsed Laser Radiation of the Nanosecond Range. Transactions of Phys. Inst. Acad. Nauk, 136, 81-136.
- Kazantsev, S.G. (2003) Laser Resistance of Promising Materials of IR-Optics. Mechanisms of Damage to Materials of Optical Elements of Power Optics. Optics of the Atmosphere and Ocean, 6, 390-401.
- Lifshits, E.M. and Pitaevsky, L.P. (1979) Physical Kinetics. Nauka, Moscow.
- Kittel, C. (1976) Introduction to Solid State Physics. 4th Edition, J. Wiley and Sons, New York, London, Sydney, Toronto.
- Busov, V.L. (2019) Dynamic Equations of Evolution in the Nuclei of Linear Defects of Crystalline Materials during the Collision of Solids. PhysicalMesomechanic, 22, 91-96.
- Landau, L.D. and Lifshits, E.M. (1973) Mechanics. Nauka, Moscow.
- Golovin, Yu.I. (2004) Magnetoplasticity of Solids (Review). Journal of Solid State Physics, 46, 769-803. https://doi.org/10.1134/1.1744954
- Panin, V.E., Likhachev, V.A. and Grinyaev, Yu.V. (1985) Structural Levels of Deformation of Solids. Nauka, Siberian Branch, Novosibirsk.
- Mirkin, L.I. (1968) The Physical Basis of Strength and Plastisity. Publishing House of Moscow State University, Moscow.