A new continuum model for viscoplasticity in metallic glasses based on thermodynamics and its application to creep tests
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[1] G. Gutiérrez,et al. Precursors to plastic failure in a numerical simulation of CuZr metallic glass , 2019, Journal of physics. Condensed matter : an Institute of Physics journal.
[2] Yong Yang,et al. Structural heterogeneities and mechanical behavior of amorphous alloys , 2019, Progress in Materials Science.
[3] A. Hirata,et al. Spatial heterogeneity as the structure feature for structure–property relationship of metallic glasses , 2018, Nature Communications.
[4] L. Dai,et al. A free energy landscape perspective on the nature of collective diffusion in amorphous solids , 2018, Acta Materialia.
[5] S. Yip,et al. Understanding the mechanisms of amorphous creep through molecular simulation , 2017, Proceedings of the National Academy of Sciences.
[6] Sebastian Toro,et al. A phase-field model for solute-assisted brittle fracture in elastic-plastic solids , 2017 .
[7] Sui‐Dong Wang,et al. The stochastic transition from size dependent to size independent yield strength in metallic glasses , 2017 .
[8] W. Arnold,et al. Linking macroscopic rejuvenation to nano-elastic fluctuations in a metallic glass , 2017 .
[9] H. Waisman,et al. Combined stability analysis of phase-field dynamic fracture and shear band localization , 2017 .
[10] Chris H. Rycroft,et al. Coarse graining atomistic simulations of plastically deforming amorphous solids. , 2017, Physical review. E.
[11] T. Kawasaki,et al. Identifying time scales for violation/preservation of Stokes-Einstein relation in supercooled water , 2017, Science Advances.
[12] L. Dai,et al. Direct atomic-scale evidence for shear-dilatation correlation in metallic glasses , 2016 .
[13] Anders Logg,et al. The FEniCS Project Version 1.5 , 2015 .
[14] S. Zapperi,et al. Universal features of amorphous plasticity , 2015, Nature Communications.
[15] F. Puosi,et al. Elastic consequences of a single plastic event: Towards a realistic account of structural disorder and shear wave propagation in models of flowing amorphous solids , 2015, 1503.01572.
[16] K. Yao,et al. Direct experimental evidence of nano-voids formation and coalescence within shear bands , 2014 .
[17] C. Miehe,et al. Mixed variational potentials and inherent symmetries of the Cahn–Hilliard theory of diffusive phase separation , 2014, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[18] Evan Ma,et al. Shear bands in metallic glasses , 2013 .
[19] L. Anand. A Cahn–Hilliard-type theory for species diffusion coupled with large elastic–plastic deformations , 2012 .
[20] T. Tsui,et al. Increased time-dependent room temperature plasticity in metallic glass nanopillars and its size-dependency , 2012 .
[21] F. Gao,et al. A finite deformation stress-dependent chemical potential and its applications to lithium ion batteries , 2012 .
[22] Cv Clemens Verhoosel,et al. A phase-field description of dynamic brittle fracture , 2012 .
[23] Anders Logg,et al. Automated Solution of Differential Equations by the Finite Element Method: The FEniCS Book , 2012 .
[24] M. Soljačić,et al. Probing topological protection using a designer surface plasmon structure , 2012, Nature Communications.
[25] Jun Sun,et al. Approaching the ideal elastic limit of metallic glasses , 2012, Nature Communications.
[26] Masao Doi,et al. Onsager’s variational principle in soft matter , 2011, Journal of physics. Condensed matter : an Institute of Physics journal.
[27] J. Kysar,et al. Residual plastic strain recovery driven by grain boundary diffusion in nanocrystalline thin films , 2011 .
[28] Wei Zhang,et al. Characterization of nanoscale mechanical heterogeneity in a metallic glass by dynamic force microscopy. , 2011, Physical review letters.
[29] N. Thadhani,et al. Mechanical properties of bulk metallic glasses , 2010 .
[30] Christian Miehe,et al. Thermodynamically consistent phase‐field models of fracture: Variational principles and multi‐field FE implementations , 2010 .
[31] Huajian Gao,et al. Analytical model and molecular dynamics simulations of the size dependence of flow stress in amorphous intermetallic nanowires at temperatures near the glass transition , 2010 .
[32] Hajime Tanaka,et al. Inhomogeneous flow and fracture of glassy materials. , 2009, Nature materials.
[33] Wei Wang,et al. Prediction of shear-band thickness in metallic glasses , 2009 .
[34] Huajian Gao,et al. Recoverable creep deformation and transient local stress concentration due to heterogeneous grain-boundary diffusion and sliding in polycrystalline solids , 2008 .
[35] T. P. G. Thamburaja,et al. Coupled thermo-mechanical modelling of bulk-metallic glasses: Theory, finite-element simulations and experimental verification , 2007 .
[36] A. L. Greer,et al. Thickness of shear bands in metallic glasses , 2006 .
[37] W. Johnson,et al. A universal criterion for plastic yielding of metallic glasses with a (T/Tg) 2/3 temperature dependence. , 2005, Physical review letters.
[38] C. Su,et al. A theory for amorphous viscoplastic materials undergoing finite deformations, with application to metallic glasses , 2005 .
[39] A. Granato,et al. An interstitialcy theory of structural relaxation and related viscous flow of glasses. , 2004, Physical review letters.
[40] H. Schober. Diffusion in a model metallic glass: Heterogeneity and ageingPresented at the 85th Bunsen Colloquium on ?Atomic Transport in Solids: Theory and Experiment?, Gieen, Germany, October 31, 2003. , 2004, cond-mat/0502610.
[41] U. Harms,et al. Effects of plastic deformation on the elastic modulus and density of bulk amorphous Pd40Ni10Cu30P20 , 2003 .
[42] Franz Faupel,et al. Diffusion in Metallic Glasses and Supercooled Melts , 2003 .
[43] T. Nieh,et al. Strain rate-dependent deformation in bulk metallic glasses , 2002 .
[44] Z. Suo,et al. Inhomogeneous deformation in metallic glasses , 2002 .
[45] A. Inoue,et al. High-Strain-Rate Superplasticity due to Newtonian Viscous Flow in La55Al25Ni20 Metallic Glass , 1999 .
[46] A. Yavari,et al. High packing density of Zr- and Pd-based bulk amorphous alloys , 1998 .
[47] M. Gurtin. Generalized Ginzburg-Landau and Cahn-Hilliard equations based on a microforce balance , 1996 .
[48] Granato. Interstitialcy model for condensed matter states of face-centered-cubic metals. , 1992, Physical review letters.
[49] A. Taub,et al. Stress-strain rate dependence of homogeneous flow in metallic glasses , 1980 .
[50] H. Chen. The influence of structural relaxation on the density and Young’s modulus of metallic glasses , 1978 .
[51] Frans Spaepen,et al. A microscopic mechanism for steady state inhomogeneous flow in metallic glasses , 1977 .
[52] P. Dederichs,et al. Change of elastic constants due to interstitials , 1975 .
[53] W. Nix,et al. A phenomenological theory of transient creep , 1970 .
[54] F. Nabarro. Steady-state diffusional creep , 1967 .
[55] Robert L. Coble,et al. A Model for Boundary Diffusion Controlled Creep in Polycrystalline Materials , 1963 .
[56] John E. Hilliard,et al. Free Energy of a Nonuniform System. III. Nucleation in a Two‐Component Incompressible Fluid , 1959 .
[57] Conyers Herring,et al. Diffusional Viscosity of a Polycrystalline Solid , 1950 .
[58] J. Gibbs. On the equilibrium of heterogeneous substances , 1878, American Journal of Science and Arts.
[59] H. Mehrer. Diffusion in solids : fundamentals, methods, materials, diffusion-controlled processes , 2007 .
[60] M. E. Kassner,et al. Five-power-law creep in single phase metals and alloys , 2000 .
[61] Kumbakonam R. Rajagopal,et al. Mechanical Response of Polymers: An Introduction , 2000 .
[62] A. Argon. Plastic deformation in metallic glasses , 1979 .