Kinetics of Void Growth in Cubic Metals: Theory and Simulation

Author:

Mikheev Alexander1,Nazarov Andrei2,Ershova Irina3,Zaluzhnyi Alexander4

Affiliation:

1. Moscow State University of Design and Technology

2. National Research Nuclear University MEPhI

3. Moscow Engineering Physics Institute (National research nuclear university)

4. SSC RF Institute for Theoretical and Experimental Physics

Abstract

We examine the effect of elastic stresses induced by growing voids on the diffusion vacancy fluxes using newly derived equations. One of the main goals of our work is to obtain a kinetic equation for the growth rate of voids in cubic metals. The diffusion equation for vacancies, in which the influence of elastic stress near the void on the flux is taken into account, is linearized and solved. Then after mathematical transformations that are similar to Lifshitz - Slyozov theory, kinetic equations for the growth rate of the voids in fcc and bcc metals are obtained. The kinetic equations contain additional terms due to developed strain. This feature distinguishes the present equation from known ones and changes the kinetic of void growth. The functional dependence on strain is determined by coefficients, which characterize the strain influence on diffusion (SID coefficients). These coefficients are very sensitive to the atomic structure in the nearest vicinity of the saddle-point configuration. We have built an advanced model to evaluate them. SID coefficient simulation is the next step of this work. Using the kinetic equations and the SID coefficients, we calculate the void growth rate in cubic metals under different conditions.

Publisher

Trans Tech Publications, Ltd.

Subject

Condensed Matter Physics,General Materials Science,Radiation

Reference16 articles.

1. G.S. Was, Fundamentals of Radiation Materials Science: Metals and Alloys, Springer, New York, (2007).

2. Andrei Nazarov, Alexander Mikheev: accepted in Def. Diff. Forum, this issue (2015).

3. J. Philibert, Metal Physics and Advanced Technologies 21 (1999) 3–7.

4. P. H. Dederichs, K. Schroeder, Phys. Rev. B 17 (1978) 2524–2536.

5. A.V. Nazarov, A. A. Mikheev, Def. Diff. Forum 143-147 (1997) 177–184.

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