Two-Parametric Nature of Fatigue and the Intrinsic Mechanisms

被引:1
|
作者
Sadananda, K. [1 ]
Iyyer, N. [1 ]
Vasudevan, A. K. [1 ]
Babu, M. Nani [2 ]
Phan, N. [3 ]
机构
[1] Tech Data Anal Inc, Falls Church, VA 22042 USA
[2] HBNI, Indira Gandhi Ctr Atom Energy, Met & Mat Grp, Kalpakkam 603102, Tamil Nadu, India
[3] NAVAIR, Patuxent River, MD 20670 USA
关键词
WAKE DISLOCATION PROBLEM; CRACK-GROWTH; NEAR-THRESHOLD; MEAN STRESS; DRIVING-FORCE; PROPAGATION; CLOSURE; ERROR; RECONSIDERATION; EMBRITTLEMENT;
D O I
10.1007/s11661-022-06826-8
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Fatigue damage of structural materials is an age-old problem causing the premature failure of components in service. Fatigue requires two load parameters for quantification. For SN-fatigue, Goodman and others have used stress amplitude and mean stress. However, this two-parametric nature is ignored for fatigue crack growth. Instead, the extrinsic crack-closure concept was introduced by Elber in 1970 and has been used extensively since then. We consider the load-ratio effects are intrinsic to fatigue arising from its two-parametric nature. For S-N fatigue, stress range Delta sigma and maximum stress, sigma(max), and for crack growth, stress intensity factors, Delta K, and K-max provide the required parameters. While the cyclic damage is governed by the amplitude, the monotonic modes enter via the maximum loads. The monotonic modes include environmental effects, corrosion fatigue, sustained load crack growth, hydrogen embrittlement, creep effects, transformation-induced plasticity, etc. Thus, the two parameters reflect the microstructural mechanisms contributing to the fatigue damage. We present a systematic analysis of the load-ratio effects of materials including metals and alloys, ceramics, and composites to show the universal application of the two-parametric nature of fatigue reflecting the material response and governing mechanisms, without the need to invoke any crack-closure arguments.
引用
收藏
页码:4315 / 4333
页数:19
相关论文
共 50 条
  • [21] A two-parametric family of high rank Mordell curves
    Reynya, Mikhail A.
    INTERNATIONAL JOURNAL OF NUMBER THEORY, 2024, 20 (03) : 821 - 829
  • [22] Two-parametric PT-symmetric quartic family
    Eremenko, Alexandre
    Gabrielov, Andrei
    JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2012, 45 (17)
  • [23] Two-parametric families of orbits and multiseparability of planar potentials
    Voyatzi, D
    Ichtiaroglou, S
    CELESTIAL MECHANICS & DYNAMICAL ASTRONOMY, 2003, 86 (03): : 209 - 221
  • [24] TWO-PARAMETRIC INSTABILITY IN NEMATIC LIQUID CRYSTALS.
    Vasil'ev, Yu.V.
    Soviet physics. Technical physics, 1983, 28 (03): : 372 - 373
  • [25] Two-Parametric Families of Orbits and Multiseparability of Planar Potentials
    D. Voyatzi
    S. Ichtiaroglou
    Celestial Mechanics and Dynamical Astronomy, 2003, 86 : 209 - 221
  • [26] Describing the longitudinal permittivity of plasma using a two-parametric equation
    A. V. Latyshev
    T. V. Tereshina
    A. A. Yushkanov
    Technical Physics Letters, 2009, 35 : 789 - 792
  • [27] Two-parametric representation of nonstationary random signals in radars
    Lukin, KA
    Mogila, AA
    MSMW'98 - SYMPOSIUM PROCEEDINGS, VOLS 1 AND 2, 1998, : 561 - 561
  • [28] A new two-parametric weighted generalized inaccuracy measure
    Fayaz, A.
    Baig, M. A. K.
    JOURNAL OF APPLIED MATHEMATICS STATISTICS AND INFORMATICS, 2023, 19 (02) : 57 - 73
  • [29] Two-parametric model of the spectrum of traffic noise in Tomsk
    A. A. Bocharov
    A. G. Kolesnik
    A. V. Soloviev
    Acoustical Physics, 2012, 58 : 718 - 724
  • [30] An efficient two-parametric family with memory for nonlinear equations
    Cordero, Alicia
    Lotfi, Taher
    Bakhtiari, Parisa
    Torregrosa, Juan R.
    NUMERICAL ALGORITHMS, 2015, 68 (02) : 323 - 335