A PHYSICAL THEORY OF PLASTICITY AND CREEP

被引:4
|
作者
LIN, TH
机构
[1] Univ of California, Los Angeles, Dep, of Civil Engineering, Los Angeles,, CA, USA, Univ of California, Los Angeles, Dep of Civil Engineering, Los Angeles, CA, USA
关键词
METALLOGRAPHY - Microstructures - METALS AND ALLOYS - Creep;
D O I
10.1115/1.3225718
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
In 1971, Lin showed a physical theory of plasticity which seems to represent the actual mechanism of plasticity better than other theories. Since then, much work has been done to imporove this theory and to extend this theory to creep. This improved and extended theory is reviewed and given here. Some differences between the present theory and the self consistent theory are discussed. Present theory satisfies the conditions of equilibrium, continuity of displacement and the dependency of slip on the resolved shear stress throughout the polycrystal. The calculated results agree well with most experiments.
引用
收藏
页码:290 / 294
页数:5
相关论文
共 50 条
  • [11] A PHYSICAL THEORY OF FINITE PLASTICITY FROM A THEORETICAL PERSPECTIVE
    SELLERS, HS
    DOUGLAS, AS
    INTERNATIONAL JOURNAL OF PLASTICITY, 1990, 6 (03) : 329 - 351
  • [12] DETERMINATION OF MATERIAL CONSTANTS OF INTERNAL TIME THEORY OF PLASTICITY AND CREEP FOR FATIGUE ANALYSIS AND CREEP-FATIGUE ANALYSIS
    Watanabe, Osamu
    PROCEEDINGS OF THE ASME PRESSURE VESSELS AND PIPING CONFERENCE, VOL 3: DESIGN AND ANALYSIS, 2012, : 853 - 861
  • [13] PLASTICITY AND CREEP OF PRESSURIZED MEMBRANES - A NEW LOOK AT THE SMALL-DEFLECTION THEORY
    HILL, R
    STORAKERS, B
    JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 1980, 28 (01) : 27 - 48
  • [14] Continuum dislocation dynamics: Towards a physical theory of crystal plasticity
    Hochrainer, Thomas
    Sandfeld, Stefan
    Zaiser, Michael
    Gumbsch, Peter
    JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 2014, 63 : 167 - 178
  • [15] CONSTITUTIVE-EQUATIONS AND PHYSICAL RELIABILITY IN THE MODERN THEORY OF PLASTICITY
    LENSKY, VS
    LENSKY, EV
    INTERNATIONAL JOURNAL OF ENGINEERING SCIENCE, 1994, 32 (05) : 743 - 753
  • [16] Plasticity and diffusion creep of dolomite
    Davis, N. E.
    Kronenberg, A. K.
    Newman, J.
    TECTONOPHYSICS, 2008, 456 (3-4) : 127 - 146
  • [17] Creep-plasticity interaction
    Krempl, E
    CREEP AND DAMAGE IN MATERIALS AND STRUCTURES, 1999, (399): : 285 - 348
  • [18] Low temperature creep plasticity
    Kassner, Michael E.
    Smith, Kamia
    JOURNAL OF MATERIALS RESEARCH AND TECHNOLOGY-JMR&T, 2014, 3 (03): : 280 - 288
  • [19] PLASTICITY - A LIMITING CASE OF CREEP
    CORDS, H
    KLEIST, G
    ZIMMERMANN, R
    RES MECHANICA, 1987, 22 (04): : 337 - 382
  • [20] Low temperature creep plasticity
    Kassner, Michael E.
    Smith, Kamia
    Journal of Materials Research and Technology, 2014, 3 (03) : 280 - 288