Mathematical modeling of delamination and nonmonotone friction problems by hemivariational inequalities.

DOI10.1007/s10492-005-0001-7zbMath1099.74021OpenAlexW2051884990WikidataQ109654969 ScholiaQ109654969MaRDI QIDQ851657

Jaroslav Haslinger, Zuzana Morávková, Charalambos C. Baniotopoulos

Publication date: 21 November 2006

Published in: Applications of Mathematics (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/33202

zbMATH Keywords

convergenceNewton methoddelaminationapproximation of hemivariational inequalitiesnonmonotone friction

Mathematics Subject Classification ID

Friction in solid mechanics (74M10) Contact in solid mechanics (74M15) Numerical approximation of solutions of equilibrium problems in solid mechanics (74G15) Fracture and damage (74R99)

Related Items (14)

Nonconvex bundle method with application to a delamination problem ⋮ Stationary flow of non-Newtonian fluid with nonmonotone frictional boundary conditions ⋮ Numerical solution of an adhesion problem with FEM and BEM ⋮ Coupling of finite element and boundary element methods with regularization for a nonlinear interface problem with nonmonotone set-valued transmission conditions ⋮ A study of regularization techniques of nondifferentiable optimization in view of application to hemivariational inequalities ⋮ An abstract inf-sup problem inspired by limit analysis in perfect plasticity and related applications ⋮ Approximation of thermoelasticity contact problem with nonmonotone friction ⋮ Attractors for Multivalued Processes with Weak Continuity Properties ⋮ Unnamed Item ⋮ From solvability and approximation of variational inequalities to solution of nondifferentiable optimization problems in contact mechanics ⋮ Inverse problem of breaking line identification by shape optimization ⋮ A hemivariational inequality in crack problems ⋮ A general thermodynamical model for adhesive frictional contacts between viscoelastic or poro-viscoelastic bodies at small strains ⋮ An analytical and numerical approach to a bilateral contact problem with nonmonotone friction

Uses Software

• PNEW

Cites Work

• Variational methods for non-differentiable functionals and their applications to partial differential equations

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