Thermodynamically consistent linear-gradient damage model in Abaqus
暂无分享,去创建一个
[1] E. Mart'inez-Paneda,et al. A simple and robust Abaqus implementation of the phase field fracture method , 2021, Applications in Engineering Science.
[2] Emilio Mart'inez-Paneda,et al. A Unified Abaqus Implementation of the Phase Field Fracture Method Using Only a User Material Subroutine , 2021, Materials.
[3] Philip K. Kristensen,et al. An assessment of phase field fracture: crack initiation and growth , 2021, Philosophical Transactions of the Royal Society A.
[4] R. Ma,et al. A phase field formulation for dissolution-driven stress corrosion cracking , 2020, Journal of the Mechanics and Physics of Solids.
[5] G. Molnár,et al. Toughness or strength? Regularization in phase-field fracture explained by the coupled criterion , 2020, Theoretical and Applied Fracture Mechanics.
[6] Ye Lu,et al. An efficient and robust staggered algorithm applied to the quasi-static description of brittle fracture by a phase-field approach , 2020 .
[7] B. Bourdin,et al. Revisiting nucleation in the phase-field approach to brittle fracture , 2020 .
[8] Vinh Phu Nguyen,et al. A length scale insensitive phase field model for brittle fracture of hyperelastic solids , 2020 .
[9] Abel D. Santos,et al. Micromechanically-motivated phase field approach to ductile fracture , 2020 .
[10] G. Molnár,et al. An open-source Abaqus implementation of the phase-field method to study the effect of plasticity on the instantaneous fracture toughness in dynamic crack propagation , 2020 .
[11] Xiao-Ming Liu,et al. A phase-field model of thermo-elastic coupled brittle fracture with explicit time integration , 2020 .
[12] A. Turnbull,et al. Generalised boundary conditions for hydrogen transport at crack tips , 2020, Corrosion Science.
[13] Jian-Ying Wu,et al. Comprehensive implementations of phase-field damage models in Abaqus , 2020 .
[14] Vinh Phu Nguyen,et al. On the BFGS monolithic algorithm for the unified phase field damage theory , 2020 .
[15] Emilio Mart'inez-Paneda,et al. Phase field fracture modelling using quasi-Newton methods and a new adaptive step scheme , 2019, Theoretical and Applied Fracture Mechanics.
[16] Chi Wu,et al. Phase field fracture in elasto-plastic solids: Abaqus implementation and case studies , 2019, Theoretical and Applied Fracture Mechanics.
[17] Vinh Phu Nguyen,et al. Length scale and mesh bias sensitivity of phase-field models for brittle and cohesive fracture , 2019, Engineering Fracture Mechanics.
[18] P. Qiao,et al. A coupled peridynamic strength and fracture criterion for open-hole failure analysis of plates under tensile load , 2018, Engineering Fracture Mechanics.
[19] Jian-Ying Wu,et al. Robust numerical implementation of non-standard phase-field damage models for failure in solids , 2018, Computer Methods in Applied Mechanics and Engineering.
[20] John E. Dolbow,et al. A phase-field formulation for dynamic cohesive fracture , 2018, Computer Methods in Applied Mechanics and Engineering.
[21] Emilio Mart'inez-Paneda,et al. A phase field formulation for hydrogen assisted cracking , 2018, Computer Methods in Applied Mechanics and Engineering.
[22] Markus Kästner,et al. A convergence study of phase-field models for brittle fracture , 2017 .
[23] Thomas Wick,et al. Modified Newton methods for solving fully monolithic phase-field quasi-static brittle fracture propagation , 2017 .
[24] Anthony Gravouil,et al. 2D and 3D Abaqus implementation of a robust staggered phase-field solution for modeling brittle fracture , 2017 .
[25] K. Ravi-Chandar,et al. The formation and growth of echelon cracks in brittle materials , 2017, International Journal of Fracture.
[26] George Papazafeiropoulos,et al. Abaqus2Matlab: A suitable tool for finite element post-processing , 2017, Adv. Eng. Softw..
[27] Guowei Liu,et al. Abaqus implementation of monolithic and staggered schemes for quasi-static and dynamic fracture phase-field model , 2016 .
[28] G. Kermouche,et al. Densification dependent yield criteria for sodium silicate glasses - An atomistic simulation approach , 2016 .
[29] K. Ravi-Chandar,et al. On the growth of cracks under mixed-mode I + III loading , 2016, International Journal of Fracture.
[30] L. Tong,et al. Size-Dependent Brittle-to-Ductile Transition in Silica Glass Nanofibers. , 2016, Nano letters.
[31] A. Karma,et al. Crack Front Segmentation and Facet Coarsening in Mixed-Mode Fracture. , 2015, Physical review letters.
[32] Marc Kamlah,et al. An assessment of the phase field formulation for crack growth , 2015 .
[33] K. Ravi-Chandar,et al. Further examination of the criterion for crack initiation under mixed-mode I+III loading , 2014, International Journal of Fracture.
[34] M. Wheeler,et al. An augmented-Lagrangian method for the phase-field approach for pressurized fractures , 2014 .
[35] Jean-Jacques Marigo,et al. Morphogenesis and propagation of complex cracks induced by thermal shocks , 2013 .
[36] Nicolas Moës,et al. Damage growth modeling using the Thick Level Set (TLS) approach: Efficient discretization for quasi-static loadings , 2012 .
[37] Marie-Christine Baietto,et al. Stabilized global–local X‐FEM for 3D non‐planar frictional crack using relevant meshes , 2011 .
[38] A. Karma,et al. Theoretical analysis of crack front instability in mode I þ III , 2011 .
[39] J. Marigo,et al. Gradient Damage Models and Their Use to Approximate Brittle Fracture , 2011 .
[40] Christian Miehe,et al. A phase field model for rate-independent crack propagation: Robust algorithmic implementation based on operator splits , 2010 .
[41] Christian Miehe,et al. Thermodynamically consistent phase‐field models of fracture: Variational principles and multi‐field FE implementations , 2010 .
[42] Alain Karma,et al. Helical crack-front instability in mixed-mode fracture , 2010, Nature.
[43] J. Wiebesiek,et al. Comparison of predictions by mode II or mode III criteria on crack front twisting in three or four point bending experiments , 2008 .
[44] Ahmed Benallal,et al. Gradient constitutive relations: numerical aspects and application to gradient damage , 2005 .
[45] A. Karma,et al. Phase-Field Simulation of Solidification , 2002 .
[46] V. Lazarus,et al. Crack front rotation and segmentation in mixed mode I + III or I + II + III. Part I: Calculation of stress intensity factors , 2001 .
[47] V. Lazarus,et al. Crack front rotation and segmentation in mixed mode I+III or I+II+III. Part II: Comparison with experiments , 2001 .
[48] F. Feyel,et al. Interface debonding models: a viscous regularization with a limited rate dependency , 2001 .
[49] B. Bourdin,et al. Numerical experiments in revisited brittle fracture , 2000 .
[50] Gilles A. Francfort,et al. Revisiting brittle fracture as an energy minimization problem , 1998 .
[51] Huajian Gao,et al. A theory of local limiting speed in dynamic fracture , 1996 .
[52] L. Ambrosio,et al. Approximation of functional depending on jumps by elliptic functional via t-convergence , 1990 .
[53] D. Mumford,et al. Optimal approximations by piecewise smooth functions and associated variational problems , 1989 .
[54] Thomas J. R. Hughes,et al. Improved numerical dissipation for time integration algorithms in structural dynamics , 1977 .
[55] Wolfgang G. Knauss,et al. An observation of crack propagation in anti-plane shear , 1970 .
[56] J. E. Hilliard,et al. Free Energy of a Nonuniform System. I. Interfacial Free Energy , 1958 .
[57] K. Cheng. Theory of Superconductivity , 1948, Nature.
[58] Zdenko Tonković,et al. A residual control staggered solution scheme for the phase-field modeling of brittle fracture , 2019, Engineering Fracture Mechanics.
[59] Jean-Jacques Marigo,et al. Crack nucleation in variational phase-field models of brittle fracture , 2018 .
[60] Z. P. BazÏant,et al. Size effect on structural strength : a review , 1999 .
[61] A. A. Griffith. The Phenomena of Rupture and Flow in Solids , 1921 .
[62] W. Rankine. II. On the stability of loose earth , 1857, Philosophical Transactions of the Royal Society of London.