Robots will increasingly operate near humans that introduce uncertainties in the motion
planning problem due to their complex nature. Typically, chance constraints are introduced …

In this paper we propose a product space reformulation to transform monotone inclusions
described by finitely many operators on a Hilbert space into equivalent two-operator …

We consider the problem of joint beamforming and access point (AP)-user association for
downlink millimeter Wave (mmWave) cell-free (CF) massive MIMO systems. Such a problem …

Dynamics play a critical role in computation. The principled evolution of states over time
enables both biological and artificial networks to represent and integrate information to …

We study the convergence of specific inexact alternating projections for two non-convex sets
in a Euclidean space. The $\sigma $-quasioptimal metric projection ($\sigma\geq 1$) of a …

The ancient concept of circumcenter has recently given birth to the circumcentered-reflection
method (CRM). CRM was first employed to solve best approximation problems involving …

We study the convergence rate of the Circumcentered-Reflection Method (CRM) for solving
the convex feasibility problem and compare it with the Method of Alternating Projections …

The elementary Euclidean concept of circumcenter has recently been employed to improve
two aspects of the classical Douglas–Rachford method for projecting onto the intersection of …

We give properties of strict pseudocontractions and demicontractions defined on a Hilbert
space, which constitute wide classes of operators that arise in iterative methods for solving …

In this work, we develop a systematic framework for computing the resolvent of the sum of
two or more monotone operators which only activates each operator in the sum individually …