This research monograph represents an outcome of the cross-fertilization between
nonlinear functional analysis and mathematical modelling, and demonstrates its application …

This book introduces the reader the theory of nonlinear inclusions and hemivariational
inequalities with emphasis on the study of contact mechanics. The work covers both abstract …

This book is motivated by stimulating problems in contact mechanics, emphasizing antiplane
frictional contact with linearly elastic and viscoelastic materials. It focuses on the essentials …

Uncertainty Quantification (UQ) is an emerging and extremely active research discipline
which aims to quantitatively treat any uncertainty in applied models. The primary objective of …

We consider a mathematical model which describes the static frictional contact between a
piezoelectric body and an obstacle. The constitutive relation of the material is assumed to be …

The contents of this book are structured around two main topics: the Mathematical Theory of
the Well-posed Problems (MTWP) and the Mathematical Theory of Contact Mechanics …

In this short note, our aim is to investigate the inverse problem of parameter identification in
quasi-variational inequalities. We develop an abstract nonsmooth regularization approach …

We study the inverse problem of identifying a variable parameter in variational and quasi-
variational inequalities. We consider a quasi-variational inequality involving a multi-valued …

The aim of this paper is to study the existence, optimal control and feedback control for a
class of nonlinear impulsive evolution equations involving weakly continuous operators. We …

We consider a class of evolutionary variational inequalities arising in quasistatic frictional
contact problems for linear elastic materials. We indicate sufficient conditions in order to …