An Improved Normal Compliance Method for Dynamic Hyperelastic Problems with Energy Conservation Property
暂无分享,去创建一个
[1] Roland Masson,et al. Numerical analysis of a mixed-dimensional poromechanical model with frictionless contact at matrix-fracture interfaces , 2022, ArXiv.
[2] R. Masson,et al. Energy-stable discretization of two-phase flows in deformable porous media with frictional contact at matrix-fracture interfaces , 2021, J. Comput. Phys..
[3] Mikaël Barboteu,et al. Inexact primal-dual active set method for solving elastodynamic frictional contact problems , 2021, Comput. Math. Appl..
[4] Mikaël Barboteu,et al. Analysis of a dynamic frictional contact problem for hyperviscoelastic material with non-convex energy density , 2018 .
[5] Abderrahim Jourani,et al. Moreau-Yosida Regularization of State-Dependent Sweeping Processes with Nonregular Sets , 2017, J. Optim. Theory Appl..
[6] Jérôme Pousin,et al. An overview of recent results on Nitsche's method for contact problems , 2016 .
[7] Mikaël Barboteu,et al. Analysis of two active set type methods to solve unilateral contact problems , 2016, Appl. Math. Comput..
[8] P. Kalita,et al. A dynamic viscoelastic contact problem with normal compliance, finite penetration and nonmonotone slip rate dependent friction , 2015 .
[9] Vincent Acary,et al. Energy conservation and dissipation properties of time‐integration methods for nonsmooth elastodynamics with contact , 2014, 1410.2499.
[10] Franz Chouly,et al. A Nitsche finite element method for dynamic contact : 1. Semi-discrete problem analysis and time-marching schemes , 2014 .
[11] Franz Chouly,et al. An adaptation of Nitscheʼs method to the Tresca friction problem , 2014 .
[12] V. Acary,et al. Projected event-capturing time-stepping schemes for nonsmooth mechanical systems with unilateral contact and Coulomb’s friction , 2013 .
[13] Serge Dumont,et al. On enhanced descent algorithms for solving frictional multicontact problems: application to the discrete element method , 2013 .
[14] M. Sofonea,et al. Mathematical Models in Contact Mechanics , 2012 .
[15] Patrice Hauret,et al. Mixed interpretation and extensions of the equivalent mass matrix approach for elastodynamics with contact , 2010 .
[16] M. Barboteu,et al. Formulation and analysis of two energy-consistent methods for nonlinear elastodynamic frictional contact problems , 2009 .
[17] M. Barboteu,et al. A frictionless viscoelastodynamic contact problem with energy consistent properties: Numerical analysis and computational aspects , 2009 .
[18] Patrick Laborde,et al. Mass redistribution method for finite element contact problems in elastodynamics , 2008 .
[19] Barbara I. Wohlmuth,et al. Energy-Consistent CoRotational Schemes for Frictional Contact Problems , 2008, SIAM J. Sci. Comput..
[20] Barbara I. Wohlmuth,et al. A Primal-Dual Active Set Algorithm for Three-Dimensional Contact Problems with Coulomb Friction , 2008, SIAM J. Sci. Comput..
[21] Zhi-Qiang Feng,et al. Uzawa and Newton algorithms to solve frictional contact problems within the bi‐potential framework , 2008 .
[22] P. Tallec,et al. Energy-controlling time integration methods for nonlinear elastodynamics and low-velocity impact , 2006 .
[23] Yves Renard,et al. Hybrid discretization of the Signorini problem with Coulomb friction. Theoretical aspects and comparison of some numerical solvers , 2006 .
[24] Barbara Wohlmuth,et al. A primal–dual active set strategy for non-linear multibody contact problems , 2005 .
[25] F. Lebon,et al. Contact problems with friction: models and simulations , 2003, Simul. Model. Pract. Theory.
[26] Tod A. Laursen,et al. Improved implicit integrators for transient impact problems––dynamic frictional dissipation within an admissible conserving framework , 2003 .
[27] P. Wriggers,et al. Computational Contact Mechanics , 2002 .
[28] Kazufumi Ito,et al. The Primal-Dual Active Set Strategy as a Semismooth Newton Method , 2002, SIAM J. Optim..
[29] T. Laursen. Computational Contact and Impact Mechanics: Fundamentals of Modeling Interfacial Phenomena in Nonlinear Finite Element Analysis , 2002 .
[30] F. Armero,et al. On the formulation of high-frequency dissipative time-stepping algorithms for nonlinear dynamics. Part II: second-order methods , 2001 .
[31] Oscar Gonzalez,et al. Exact energy and momentum conserving algorithms for general models in nonlinear elasticity , 2000 .
[32] A. Curnier,et al. Large deformation frictional contact mechanics: continuum formulation and augmented Lagrangian treatment , 1999 .
[33] Patrick Chabrand,et al. Various numerical methods for solving unilateral contact problems with friction , 1998 .
[34] F. Armero,et al. Formulation and analysis of conserving algorithms for frictionless dynamic contact/impact problems , 1998 .
[35] T. Laursen,et al. DESIGN OF ENERGY CONSERVING ALGORITHMS FOR FRICTIONLESS DYNAMIC CONTACT PROBLEMS , 1997 .
[36] J. C. Simo,et al. The discrete energy-momentum method. Conserving algorithms for nonlinear elastodynamics , 1992 .
[37] P. Alart,et al. A mixed formulation for frictional contact problems prone to Newton like solution methods , 1991 .
[38] P. G. Ciarlet,et al. Mathematical elasticity, volume I: Three-dimensional elasticity , 1989 .
[39] J. T. Oden,et al. Existence and uniqueness results for dynamic contact problems with nonlinear normal and friction interface laws , 1987 .
[40] J. T. Oden,et al. Models and computational methods for dynamic friction phenomena , 1984 .
[41] Thomas J. R. Hughes,et al. Improved numerical dissipation for time integration algorithms in structural dynamics , 1977 .
[42] J. Lions,et al. Les inéquations en mécanique et en physique , 1973 .
[43] Emilio Vilches. Regularization of perturbed state-dependent sweeping processes with nonregular sets , 2018 .
[44] Mircea Sofonea,et al. A Hyperelastic Dynamic Frictional Contact Model with Energy-Consistent Properties , 2015 .
[45] Patrick Laborde,et al. On the discretization of contact problems in elastodynamics , 2006 .
[46] K. Kunisch,et al. Semismooth Newton methods for a class of unilaterally constrained variational problems , 2004 .
[47] P. Tallec. Numerical methods for nonlinear three-dimensional elasticity , 1994 .
[48] G. Saxcé,et al. New Inequality and Functional for Contact with Friction: The Implicit Standard Material Approach∗ , 1991 .
[49] J. Oden,et al. Contact Problems in Elasticity: A Study of Variational Inequalities and Finite Element Methods , 1987 .
[50] J. T. Oden,et al. Interior penalty methods for finite element approximations of the Signorini problem in elastostatics , 1982 .
[51] J. Moreau. Proximité et dualité dans un espace hilbertien , 1965 .