Superplastic deformation of ice: Experimental observations

被引:495
|
作者
Goldsby, DL [1 ]
Kohlstedt, DL [1 ]
机构
[1] Univ Minnesota, Dept Geol & Geophys, Minneapolis, MN 55455 USA
关键词
D O I
10.1029/2000JB900336
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
Creep experiments on fine-grained ice reveal the existence of three creep regimes: (1) a dislocation creep regime, (2) a superplastic flow regime in which grain boundary sliding is an important deformation process, and (3) a basal slip creep regime in which the strain rate is limited by basal slip. Dislocation creep in ice is likely climb-limited, is characterized by a stress exponent of 4.0, and is independent of grain size. Superplastic flow is characterized by a stress exponent of 1.8 and depends inversely on grain size to the 1.4 power. Basal slip limited creep is characterized by a stress exponent of 2.4 and is independent of grain size. A fourth creep mechanism, diffusional flow, which usually occurs at very low stresses, is inaccessible at practical laboratory strain rates even for our finest grain sizes of similar to3 mum. A constitutive equation based on these experimental results that includes flow laws for these four creep mechanisms is described. This equation is in excellent agreement with published laboratory creep data for coarse-grained samples at high temperatures. Superplastic flow of ice is the rate-limiting creep mechanism over a wide range of temperatures and grain sizes at stresses less than or similar to 0.1 MPa, conditions which overlap those occurring in glaciers, ice sheets, and icy planetary interiors.
引用
收藏
页码:11017 / 11030
页数:14
相关论文
共 50 条
  • [31] DISLOCATION CASCADING IN SUPERPLASTIC DEFORMATION
    CHAUDHAR.P
    BULLETIN OF THE AMERICAN PHYSICAL SOCIETY, 1974, 19 (03): : 322 - 322
  • [32] NUMERICAL OPTIMIZATION OF SUPERPLASTIC DEFORMATION
    THEODORE, ND
    PADMANABHAN, KA
    JOURNAL OF MATERIALS SCIENCE, 1990, 25 (04) : 2133 - 2143
  • [33] Mechanism of superplastic deformation in ceramics
    Davies, TJ
    CREEP AND FRACTURE OF ENGINEERING MATERIALS AND STRUCTURES, 1996, : 203 - 213
  • [34] Statistical theory of superplastic deformation
    Lagos, M
    Duque, H
    SOLID STATE COMMUNICATIONS, 1996, 99 (05) : 329 - 333
  • [35] Diffusion under superplastic deformation
    Institute of Metal Superplasticity Problems, Russian Academy of Sciences, Ufa, Bashkortostan, Russia
    Doklady Physical Chemistry, 1998, 361 (4-6): : 243 - 245
  • [36] Microstructural Effects in Superplastic Deformation
    Zhou Shanyou Shanghai Jiao Tong UniversityShanghai PRChina
    上海金属有色分册., 1993, (04) : 1 - 16
  • [37] Computer simulation of superplastic deformation
    Pan, J.
    Cocks, A.C.F.
    Computational Materials Science, 1993, 1 (02) : 95 - 109
  • [38] MICROMECHANICAL MODELING OF SUPERPLASTIC DEFORMATION
    MURALI, K
    CHANDRA, N
    ACTA METALLURGICA ET MATERIALIA, 1995, 43 (05): : 1783 - 1790
  • [39] Superplastic deformation of α plus β brasses
    Dutkiewicz, J
    Malczewski, P
    Kusnierz, J
    ADVANCES IN MECHANICAL BEHAVIOUR, PLASTICITY AND DAMAGE, VOLS 1 AND 2, PROCEEDINGS, 2000, : 1383 - 1388
  • [40] Experimental observations of deformation mechanisms in metallic nanolaminates
    Foecke, T
    vanHeerden, D
    CHEMISTRY AND PHYSICS OF NANOSTRUCTURES AND RELATED NON-EQUILIBRIUM MATERIALS, 1997, : 193 - 200