Contact problems with nonmonotone friction: Discretization and numerical realization

DOI10.1007/S00466-006-0092-3zbMath1163.74038OpenAlexW2012395582WikidataQ109654964 ScholiaQ109654964MaRDI QIDQ1015629

Jaroslav Haslinger, Zuzana Morávková, Charalambos C. Baniotopoulos

Publication date: 8 May 2009

Published in: Computational Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00466-006-0092-3

zbMATH Keywords

bundle Newton methodconstrained hemivariational inequalitytotal potential energy functional

Mathematics Subject Classification ID

Friction in solid mechanics (74M10) Contact in solid mechanics (74M15) Energy minimization in equilibrium problems in solid mechanics (74G65) Numerical approximation of solutions of equilibrium problems in solid mechanics (74G15)

Related Items (4)

Semicoercive variational inequalities: from existence to numerical solution of nonmonotone contact problems ⋮ A study of regularization techniques of nondifferentiable optimization in view of application to hemivariational inequalities ⋮ On the Regularization Method in Nondifferentiable Optimization Applied to Hemivariational Inequalities ⋮ Approximation of thermoelasticity contact problem with nonmonotone friction

Uses Software

• PNEW

Cites Work

• Unnamed Item
• Nonsmooth approach to optimization problems with equilibrium constraints. Theory, applications and numerical results
• A bundle-Newton method for nonsmooth unconstrained minimization
• Three-dimensional adhesive contact laws with debonding: A nonconvex energy bundle method
• A new class of multilevel decomposition algorithms for non-monotone problems based on the quasidifferentiability concept
• Coercive and semicoercive hemivariational inequalities
• Optimization and nonsmooth analysis
• Numerical treatment of the nonmonotone (zig-zag) friction and adhesive contact problems with debonding. Approximation by monotone subproblems

This page was built for publication: Contact problems with nonmonotone friction: Discretization and numerical realization