Tensors, as geometric objects that describe linear or multi-linear relations between
geometric vectors, scalars, and other tensors, have provided a concise mathematical …

Structure of this book and how to read it This book is divided into three parts: Part I
Fundamentals, Part II Validation of nominations, Part III Verification of booked capacities …

Many questions dealing with solvability, stability and solution methods for va-ational
inequalities or equilibrium, optimization and complementarity problems lead to the analysis …

We consider variationally consistent discretization schemes for mechanical contact
problems. Most of the results can also be applied to other variational inequalities, such as …

We develop a semismoothness concept for nonsmooth superposition operators in function
spaces. The considered class of operators includes nonlinear complementarity problem …

This paper presents a new formulation for the stochastic linear complementarity problem
(SLCP), which aims at minimizing an expected residual defined by an NCP function. We …

Optimization problems with cardinality constraints are very difficult mathematical programs
which are typically solved by global techniques from discrete optimization. Here we …

A popular approach to solving the nonlinear complementarity problem (NCP) is to
reformulate it as the global minimization of a certain merit function over ℝ n. A popular …

This work, with its three parts, reviews the state-of-the-art of studies for the tensor
complementarity problem and some related models. In the first part of this paper, we have …

This paper investigates a distributed competition behavior in multi-robot coordination under
variable communication topology and switching one. In terms of multi-robot competition …