Phase-field model of brittle fracture in Reissner–Mindlin plates and shells
暂无分享,去创建一个
S. Klinkel | L. De Lorenzis | L. Lorenzis | S. Klinkel | M. Ambati | L. De Lorenzis | G. Kikis | M. Ambati | G. Kikis | Sven Klinkel
[1] B. Bourdin,et al. Numerical experiments in revisited brittle fracture , 2000 .
[2] B. Bourdin,et al. The Variational Approach to Fracture , 2008 .
[3] R. Echter,et al. A hierarchic family of isogeometric shell finite elements , 2013 .
[4] Michael Ortiz,et al. A cohesive approach to thin-shell fracture and fragmentation , 2005 .
[5] Stefano Vidoli,et al. Comparison of Phase-Field Models of Fracture Coupled with Plasticity , 2018 .
[6] Cv Clemens Verhoosel,et al. An isogeometric continuum shell element for non-linear analysis , 2014 .
[7] Jeong-Hoon Song,et al. Explicit phantom paired shell element approach for crack branching and impact damage prediction of aluminum structures , 2016 .
[8] Christian Miehe,et al. Thermodynamically consistent phase‐field models of fracture: Variational principles and multi‐field FE implementations , 2010 .
[9] Josef Kiendl,et al. Isogeometric Kirchhoff–Love shell formulation for elasto-plasticity , 2018, Computer Methods in Applied Mechanics and Engineering.
[10] A. A. Griffith. The Phenomena of Rupture and Flow in Solids , 1921 .
[11] D. Weichert,et al. A gradient-enhanced damage approach for viscoplastic thin-shell structures subjected to shock waves , 2012 .
[12] Marco Paggi,et al. Phase field modeling of brittle fracture for enhanced assumed strain shells at large deformations: formulation and finite element implementation , 2017, Computational Mechanics.
[13] Ted Belytschko,et al. Modeling fracture in Mindlin–Reissner plates with the extended finite element method , 2000 .
[14] T. Rabczuk,et al. Phase-field modeling of fracture in linear thin shells , 2014 .
[15] James H. Starnes,et al. Crack path bifurcation at a tear strap in a pressurized shell , 2000 .
[16] Jean-Jacques Marigo,et al. Regularized formulation of the variational brittle fracture with unilateral contact: Numerical experiments , 2009 .
[17] T. Belytschko,et al. A generalized finite element formulation for arbitrary basis functions: From isogeometric analysis to XFEM , 2010 .
[18] Sung-Kie Youn,et al. T‐spline finite element method for the analysis of shell structures , 2009 .
[19] T. Rabczuk,et al. A Meshfree Thin Shell for Arbitrary Evolving Cracks Based on An Extrinsic Basis , 2006 .
[20] Enzo Marino,et al. Isogeometric collocation for the Reissner–Mindlin shell problem , 2017 .
[21] H. Nguyen-Xuan,et al. An extended isogeometric thin shell analysis based on Kirchhoff-Love theory , 2015 .
[22] T. Belytschko,et al. Analysis of Finite Strain Anisotropic Elastoplastic Fracture in Thin Plates and Shells , 2006 .
[23] P. Zavattieri. Modeling of Crack Propagation in Thin-Walled Structures Using a Cohesive Model for Shell Elements , 2006 .
[24] F. P. van der Meer,et al. A geometrically nonlinear discontinuous solid-like shell element (DSLS) for thin shell structures , 2012 .
[25] Thomas J. R. Hughes,et al. Isogeometric shell analysis: The Reissner-Mindlin shell , 2010 .
[26] Sven Klinkel,et al. Using finite strain 3D‐material models in beam and shell elements , 2002 .
[27] Phill-Seung Lee,et al. Phantom-node method for shell models with arbitrary cracks , 2012 .
[28] Vincent Faucher,et al. Dynamic simulation of damage‐fracture transition in smoothed particles hydrodynamics shells , 2012 .
[29] W. Dornisch,et al. An efficient and robust rotational formulation for isogeometric Reissner–Mindlin shell elements , 2016 .
[30] Alain Combescure,et al. An isogeometric locking‐free NURBS‐based solid‐shell element for geometrically nonlinear analysis , 2015 .
[31] J. Reddy,et al. Thermodynamically Consistent Variational Approach for Modeling Brittle Fracture in Thick Plates by a Hybrid Phase Field Model , 2019, Journal of Applied Mechanics.
[32] Roger A. Sauer,et al. A new rotation-free isogeometric thin shell formulation and a corresponding continuity constraint for patch boundaries , 2017 .
[33] Thomas J. R. Hughes,et al. Blended isogeometric shells , 2013 .
[34] Ted Belytschko,et al. Dynamic Fracture of Shells Subjected to Impulsive Loads , 2009 .
[35] Martin Fagerström,et al. Dynamic fracture modeling in shell structures based on XFEM , 2011 .
[36] R. Larsson,et al. Dynamic crack propagation in elastoplastic thin‐walled structures: Modelling and validation , 2013 .
[37] R. Rolfes,et al. A computational framework for the interplay between delamination and wrinkling in functionally graded thermal barrier coatings , 2016 .
[38] Y. Bazilevs,et al. Gradient-enhanced damage modeling in Kirchhoff–Love shells: Application to isogeometric analysis of composite laminates , 2019, Computer Methods in Applied Mechanics and Engineering.
[39] Ekkehard Ramm,et al. A shear deformable, rotation-free isogeometric shell formulation , 2016 .
[40] Yuri Bazilevs,et al. Rotation free isogeometric thin shell analysis using PHT-splines , 2011 .
[41] Gilles A. Francfort,et al. Revisiting brittle fracture as an energy minimization problem , 1998 .
[42] B. Simeon,et al. Isogeometric Reissner–Mindlin shell analysis with exactly calculated director vectors , 2013 .
[43] Marco Paggi,et al. Concurrently coupled solid shell-based adaptive multiscale method for fracture , 2017 .
[44] Pedro M. A. Areias,et al. Exact corotational shell for finite strains and fracture , 2011 .
[45] L. Lorenzis,et al. Phase-field modeling of brittle and ductile fracture in shells with isogeometric NURBS-based solid-shell elements , 2016 .
[46] Cv Clemens Verhoosel,et al. An isogeometric solid‐like shell element for nonlinear analysis , 2013 .
[47] Thomas J. R. Hughes,et al. Isogeometric Analysis: Toward Integration of CAD and FEA , 2009 .
[48] Christophe Geuzaine,et al. A one field full discontinuous Galerkin method for Kirchhoff–Love shells applied to fracture mechanics , 2011 .
[49] Pawel Woelke,et al. Modeling fracture in large scale shell structures , 2012 .
[50] P. Wriggers,et al. NURBS- and T-spline-based isogeometric cohesive zone modeling of interface debonding , 2014 .
[51] Alessandro Reali,et al. Phase-field description of brittle fracture in plates and shells , 2016 .
[52] Silvestre T. Pinho,et al. A floating connector element formulation for multi-level modelling of composite structures , 2020, Composite Structures.
[53] Tymofiy Gerasimov,et al. A line search assisted monolithic approach for phase-field computing of brittle fracture , 2016 .
[54] Timon Rabczuk,et al. Phase-field analysis of finite-strain plates and shells including element subdivision , 2016 .
[55] W. Dornisch,et al. Adjusted approximation spaces for the treatment of transverse shear locking in isogeometric Reissner–Mindlin shell analysis , 2019, Computer Methods in Applied Mechanics and Engineering.
[56] Christian Miehe,et al. Phase Field Modeling of Fracture in Plates and Shells , 2012 .
[57] Thomas J. R. Hughes,et al. A large deformation, rotation-free, isogeometric shell , 2011 .
[58] A. Combescure,et al. Efficient isogeometric NURBS-based solid-shell elements: Mixed formulation and B-method , 2013 .
[59] Christian Miehe,et al. A phase field model for rate-independent crack propagation: Robust algorithmic implementation based on operator splits , 2010 .
[60] Shaofan Li,et al. Modeling and simulation of large-scale ductile fracture in plates and shells , 2012 .
[61] I..,et al. The Phenomena of Rupture and Flow in Solids , 2011 .
[62] René de Borst,et al. The incorporation of gradient damage models in shell elements , 2014 .
[63] B. Bourdin. Numerical implementation of the variational formulation for quasi-static brittle fracture , 2007 .
[64] Roland Wüchner,et al. Isogeometric shell analysis with Kirchhoff–Love elements , 2009 .
[65] T. Hughes,et al. Isogeometric analysis : CAD, finite elements, NURBS, exact geometry and mesh refinement , 2005 .
[66] Alessandro Reali,et al. Assumed Natural Strain NURBS-based solid-shell element for the analysis of large deformation elasto-plastic thin-shell structures , 2015 .
[67] T. Belytschko,et al. Non‐linear analysis of shells with arbitrary evolving cracks using XFEM , 2005 .
[68] Laura De Lorenzis,et al. A review on phase-field models of brittle fracture and a new fast hybrid formulation , 2015 .
[69] Ted Belytschko,et al. Analysis of fracture in thin shells by overlapping paired elements , 2006 .