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In this paper, we demonstrate a complete version of the convergence theory of the modulus-based matrix splitting iteration methods for solving a class of implicit complementarity problems proposed by Hong and Li (Numer. Linear Algebra Appl. 23:6201641, 2016).
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We introduce a class of projection-contraction methods for solving a class of general random implicit quasi-variational inequalities with random multivalued mappings in Hilbert spaces, construct some random iterative algorithms, and give some existence theorems of random solutions for this class of general random implicit quasi-variational inequalities.
We also discuss the convergence and stability of a new perturbed Ishikawa iterative algorithm for solving a class of generalized random nonlinear implicit quasi-variational inequalities involving random single-valued mappings.
This algorithm was employed for solving a class of variable-order fractional differential equations.
The Waveform Relaxation (WR) method is a new decomposition method for solving a system of mixed implicit algebraic-differential equations over a given time interval.
In this paper, we consider design of observers for a class of implicit systems.
This paper deals with the problem of observer design for a class of implicit nonlinear systems of index one.
In this paper, the existence and stability of solutions for a class of implicit multivalued vector equilibrium problems are studied.
A class of implicit finite element upwind schemes for solving Euler equations is presented.
To our knowledge, this work is the first contribution, where a class of implicit Runge Kutta methods is investigated for nonlinear evolutionary inequalities.
A class of implicit multivalued vector equilibrium problems is studied.
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