A unified direct method for ratchet and fatigue analysis of structures subjected to arbitrary cyclic thermal-mechanical load histories
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Fu-Zhen Xuan | Yinghua Liu | Zhiyuan Ma | Xiaoxiao Wang | Haofeng Chen | F. Xuan | Yinghua Liu | Zhiyuan Ma | Xiaoxiao Wang | Haofeng Chen
[1] Haofeng Chen,et al. A direct method on the evaluation of ratchet limit , 2010 .
[2] M. Lytwyn,et al. Ratchet analysis of structures under a generalised cyclic load history , 2014 .
[3] Finite Element Analysis of Fatigue Response of Nickel Steel Compact Tension Samples using ABAQUS , 2018 .
[4] R. Bradford,et al. The Bree problem with primary load cycling in-phase with the secondary load , 2012 .
[5] G. P. Sendeckyj,et al. Constant life diagrams : a historical review , 2001 .
[6] J. Simon,et al. Numerical lower bound shakedown analysis of engineering structures , 2011 .
[7] Jun Shen,et al. Shakedown analysis of engineering structures under multiple variable mechanical and thermal loads using the stress compensation method , 2018 .
[8] Thomas P. Pastor,et al. Section VIII: Division 2—Alternative Rules , 2009 .
[9] L. Coffin,et al. A Study of the Effects of Cyclic Thermal Stresses on a Ductile Metal , 1954, Journal of Fluids Engineering.
[10] Haofeng Chen,et al. A method for the evaluation of a ratchet limit and the amplitude of plastic strain for bodies subjected to cyclic loading , 2001 .
[11] Haofeng Chen,et al. A minimum theorem for cyclic load in excess of shakedown, with application to the evaluation of a ratchet limit , 2001 .
[12] J. Shi,et al. Finite element modelling for limit analysis by the elastic compensation method , 1994 .
[13] Farayi Musharavati,et al. A Review on Fatigue Life Prediction Methods for Metals , 2016 .
[14] H. Neuber. Theory of Stress Concentration for Shear-Strained Prismatical Bodies With Arbitrary Nonlinear Stress-Strain Law , 1961 .
[15] F. Xuan,et al. A novel fatigue assessment approach by Direct Steady Cycle Analysis (DSCA) considering the temperature-dependent strain hardening effect , 2019, International Journal of Pressure Vessels and Piping.
[16] M. D. Mathew,et al. Generation of Constant Life Diagram under Elevated Temperature Ratcheting of 316LN Stainless Steel , 2016 .
[17] Haofeng Chen,et al. Shakedown and limit analyses for 3-D structures using the linear matching method , 2001 .
[18] N. Moslemi,et al. A rate independent inelasticity model with smooth transition for unifying low-cycle to high-cycle fatigue life prediction , 2019, International Journal of Mechanical Sciences.
[19] M. Skog,et al. A two-rod testing approach for understanding ratcheting in structures , 2016 .
[20] S. Manson. Behavior of materials under conditions of thermal stress , 1953 .
[21] R. Seshadri. The Generalized Local Stress Strain (GLOSS) Analysis—Theory and Applications , 1991 .
[22] M. Shariati,et al. Ratcheting assessment of notched steel samples subjected to asymmetric loading cycles through coupled kinematic hardening-Neuber rules , 2018, International Journal of Mechanical Sciences.
[23] Sylvain Calloch,et al. Ratchetting under tension–torsion loadings: experiments and modelling , 2000 .
[24] M. Kadkhodaei,et al. Fatigue analysis of shape memory alloy helical springs , 2019, International Journal of Mechanical Sciences.
[25] Ram Seshadri,et al. Inelastic evaluation of mechanical and structural components using the generalized local stress stra , 1995 .
[26] Ramesh K. Agarwal,et al. Recent Progress in Some Aircraft Technologies , 2016 .
[27] G. Kang,et al. Experimental study on the whole‐life heterogeneous ratchetting and ratchetting‐fatigue interaction of SUS301L stainless steel butt‐welded joint , 2019, Fatigue & Fracture of Engineering Materials & Structures.
[28] Jean-Louis Chaboche,et al. Constitutive Modeling of Ratchetting Effects—Part I: Experimental Facts and Properties of the Classical Models , 1989 .
[29] Knud D. Andersen,et al. Computation of collapse states with von Mises type yield condition , 1998 .
[30] Grzegorz Glinka,et al. Energy density approach to calculation of inelastic strain-stress near notches and cracks , 1985 .
[31] Haofeng Chen,et al. Recent Developments of the Linear Matching Method Framework for Structural Integrity Assessment , 2017 .
[32] Zhangzhi Cen,et al. Lower bound shakedown analysis by using the element free Galerkin method and non-linear programming , 2008 .
[33] Haofeng Chen,et al. Review and Case Study of the Linear Matching Method Framework for Structure Integrity Assessment , 2016 .
[34] T. Charlton. Progress in Solid Mechanics , 1962, Nature.
[35] Haofeng Chen,et al. Integrity assessment of a 3D tubeplate using the linear matching method. Part 1. shakedown, reverse plasticity and ratchetting , 2005 .
[36] M. Lytwyn,et al. A generalised method for ratchet analysis of structures undergoing arbitrary thermo‐mechanical load histories , 2015 .
[37] Yinghua Liu,et al. A numerical formulation and algorithm for limit and shakedown analysis of large-scale elastoplastic structures , 2019 .
[38] Tim Topper,et al. NEUBER'S RULE APPLIED TO FATIGUE OF NOTCHED SPECIMENS , 1967 .
[40] N. Redzuan,et al. Uniaxial and biaxial ratcheting behavior of pressurized AISI 316L pipe under cyclic loading: Experiment and simulation , 2020 .
[41] Yuan-Gao Zhang. An iteration algorithm for kinematic shakedown analysis , 1995 .
[42] Robert Hamilton,et al. The elastic compensation method for limit and shakedown analysis: A review , 2000 .
[43] Abdolreza Toudehdehghan,et al. A critical review and analysis of pressure vessel structures , 2019 .
[44] M. A. Khattak,et al. Akademia Baru Common Root Causes of Pressure Vessel Failures : A Review , 2016 .
[45] J. Bree. Elastic-plastic behaviour of thin tubes subjected to internal pressure and intermittent high-heat fluxes with application to fast-nuclear-reactor fuel elements , 1967 .
[46] Matej Vesenjak,et al. InCell 2019: book of abstracts of the International Conference on Multifunctional Cellular Materials , 2019 .
[47] Yuzhe Liu,et al. Lower bound shakedown analysis by the symmetric Galerkin boundary element method , 2005 .
[48] Jean-Jacques Thomas,et al. Détermination de la réponse asymptotique d'une structure anélastique sous chargement thermomécanique cyclique , 2002 .
[49] Haofeng Chen. Lower and Upper Bound Shakedown Analysis of Structures With Temperature-Dependent Yield Stress , 2010 .
[50] Wenyi Yan,et al. Ratcheting behaviour of flash butt welds in heat-treated hypereutectoid steel rails under uniaxial and biaxial cyclic loadings , 2020 .
[51] Gorjan Alagic,et al. #p , 2019, Quantum information & computation.
[52] Zdeněk Poruba,et al. Influence of mean stress and stress amplitude on uniaxial and biaxial ratcheting of ST52 steel and its prediction by the AbdelKarim-Ohno model , 2016 .
[53] A. Ponter,et al. Creep and Plastic Ratchetting in Cyclically Thermally Loaded Structures , 1981 .
[54] G. Kang,et al. An Improved Thermo-Ratcheting Boundary of Pressure Pipeline , 2016 .
[55] Rodney Hill,et al. Progress in solid mechanics , 1963 .
[56] Wolf Reinhardt,et al. A Noncyclic Method for Plastic Shakedown Analysis , 2008 .
[57] Ernst Melan,et al. Zur Plastizität des räumlichen Kontinuums , 1938 .
[58] M. Elahinia,et al. Toward low and high cycle fatigue behavior of SLM-fabricated NiTi: Considering the effect of build orientation and employing a self-heating approach , 2020 .
[59] C. M. Sonsino. Fatigue Design for Powder Metallurgy , 1990 .
[60] A Generalization of Neuber's Rule for Numerical Applications , 2017 .