The strain energy and shape evolution of hydrides precipitated at free surfaces of metals

被引:13
作者
Greenbaum, Y. [2 ]
Barlam, D. [3 ]
Mintz, M. H. [2 ,4 ]
Shneck, R. Z. [1 ]
机构
[1] Ben Gurion Univ Negev, Dept Mat Engn, IL-84105 Beer Sheva, Israel
[2] Ben Gurion Univ Negev, Dept Nucl Engn, IL-84105 Beer Sheva, Israel
[3] Ben Gurion Univ Negev, Dept Mech Engn, IL-84105 Beer Sheva, Israel
[4] Nucl Res Ctr Negev, IL-84190 Beer Sheva, Israel
关键词
metal hydrides; precipitation; thermodynamic modeling; anisotropy; strain;
D O I
10.1016/j.jallcom.2006.11.045
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
The volume changes, which are associated with hydride formation involve large strain energy. In the present work, Finite Element calculations of the strain energy of hydrides formed at the free surface of a metal matrix is done as function of several variables: the shape of the hydride precipitate, the elastic anisotropy of the crystals with cubic symmetry, the elastic heterogeneity, elastic-plastic transition and the effect of an oxide layer on the surface. The effect of these variables on the kinematics of the elastic strains and on the distribution of the energy between the matrix and hydrides are used to interpret the results and to deduce the preferred shapes, those having the lowest energy. The elastic energy of half-spherical hydrides at the surface is found to be minimal in most of the elastic and elastic-plastic systems considered (due to different reasons). A plate-shaped hydride with broad face parallel to the free surface may become preferred in an elastic matrix if the hydride is significantly softer than the matrix, or its broad face is parallel to a soft crystallographic plane. The existence of a thick oxide layer over the free surface increases the total energy of the system and moderates the dependence of the energy on the shape. As the hydride grows, the preference of the spherical shape is enhanced. For the case of a plastic matrix covered with an oxide layer, the preferred growth shape changes from a sphere to an elongated precipitate perpendicular to the free surface. (c) 2006 Elsevier B.V. All rights reserved.
引用
收藏
页码:325 / 335
页数:11
相关论文
共 39 条
[1]   Site related nucleation and growth of hydrides on uranium surfaces [J].
Arkush, R ;
Venkert, A ;
Aizenshtein, M ;
Zalkind, S ;
Moreno, D ;
Brill, M ;
Mintz, MH ;
Shamir, N .
JOURNAL OF ALLOYS AND COMPOUNDS, 1996, 244 (1-2) :197-205
[2]   NONUNIFORM TRANSFORMATION STRAIN PROBLEM FOR AN ANISOTROPIC ELLIPSOIDAL INCLUSION [J].
ASARO, RJ ;
BARNETT, DM .
JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 1975, 23 (01) :77-83
[3]   Pseudo-plasticity of monoclinic Gd2O3 [J].
Balestrieri, D ;
Philipponneau, Y ;
Decroix, GM ;
Jorand, Y ;
Fantozzi, G .
JOURNAL OF THE EUROPEAN CERAMIC SOCIETY, 1998, 18 (08) :1073-1077
[4]   Hydride nucleation and formation of hydride growth centers on oxidized metallic surfaces-kinetic theory [J].
Ben-Eliyahu, Y ;
Brill, M ;
Mintz, MH .
JOURNAL OF CHEMICAL PHYSICS, 1999, 111 (13) :6053-6060
[5]   Elastic moduli of polycrystalline LaAlxNi5-x [J].
Bereznitsky, M ;
Ode, A ;
Hightower, JE ;
Yeheskel, O ;
Jacob, I ;
Leisure, RG .
JOURNAL OF APPLIED PHYSICS, 2002, 91 (08) :5010-5015
[6]   THE INITIAL KINETICS OF URANIUM HYDRIDE FORMATION STUDIED BY A HOT-STAGE MICROSCOPE TECHNIQUE [J].
BLOCH, J ;
SIMCA, F ;
KROUP, M ;
STERN, A ;
SHMARIAHU, D ;
MINTZ, MH ;
HADARI, Z .
JOURNAL OF THE LESS-COMMON METALS, 1984, 103 (01) :163-171
[7]   The initial stage of the hydriding of gadolinium metal at 100°C and sub-ambient pressure [J].
Brill, M ;
Halevy, I ;
Kimmel, G ;
Mintz, MH ;
Bloch, J .
JOURNAL OF ALLOYS AND COMPOUNDS, 2002, 330 :93-98
[8]   The incipient kinetics of hydride growth on cerium surfaces [J].
Brill, M ;
Bloch, J ;
Shmariahu, D ;
Mintz, MH .
JOURNAL OF ALLOYS AND COMPOUNDS, 1995, 231 (1-2) :368-375
[9]   STRESS-FIELD AND SURFACE DEFORMATION IN A HALF SPACE WITH A CUBOIDAL ZONE IN WHICH INITIAL STRAINS ARE UNIFORM [J].
CHIU, YP .
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1978, 45 (02) :302-306
[10]  
CRISFIELD MA, 2000, NON LINEAR FINITE EL