Nonlinear distributions by the high degree of DeGroot model has been studied in this for consensus problem of multi-agent systems (MAS). The idea behind the convergence of nonlinear distribution is that when the degree of nonlinear distribution is increasing the number of iterations is in turn decreasing. From these viewpoints, the efficient aspects of the proposed nonlinearity model by high degree are that the resulting process is of fast convergence and the consensus could not depend on the kind of transition matri
This paper is a continuation of our previous studies on nonlinear consensus. We have considered a no...
This paper proposes nonlinear operator of extreme doubly stochastic quadratic operator (EDSQO) for c...
peer reviewedThis paper investigates nonlinear consensus protocols for dynamic directed networks of ...
This paper presents a linear and nonlinear stochastic distribution for the interactions in multi-age...
We revisit the classic multi-agent distributed consensus problem under mild connectivity assumptions...
Multi-Agent Systems (MAS) give a complete description for large-scale systems consisting of small su...
A multi-agent system (MAS) is a dynamic system that consists of a group of interacting agents distr...
AbstractThis paper discusses the problem of consensus for multi-agent systems and convergence analys...
This article explores nonlinear convergence to limit the effects of the consensus problem that usua...
We investigate a novel nonlinear consensus from the extreme points of doubly stochastic quadratic op...
This paper proposed doubly stochastic quadratic operators (DSQOs) for a consensus problem in multi-A...
In this paper, we consider nonlinear models of DeGroot, quadratic stochastic operators (QSO) and dou...
This paper considers a second-order consensus problem for multiagent systems with nonlinear dynamics...
This technical brief considers the distributed consensus problems for multi-agent systems with gener...
Abstract: Consensus of a group of agents in a multi-agent system is considered. All agents are model...
This paper is a continuation of our previous studies on nonlinear consensus. We have considered a no...
This paper proposes nonlinear operator of extreme doubly stochastic quadratic operator (EDSQO) for c...
peer reviewedThis paper investigates nonlinear consensus protocols for dynamic directed networks of ...
This paper presents a linear and nonlinear stochastic distribution for the interactions in multi-age...
We revisit the classic multi-agent distributed consensus problem under mild connectivity assumptions...
Multi-Agent Systems (MAS) give a complete description for large-scale systems consisting of small su...
A multi-agent system (MAS) is a dynamic system that consists of a group of interacting agents distr...
AbstractThis paper discusses the problem of consensus for multi-agent systems and convergence analys...
This article explores nonlinear convergence to limit the effects of the consensus problem that usua...
We investigate a novel nonlinear consensus from the extreme points of doubly stochastic quadratic op...
This paper proposed doubly stochastic quadratic operators (DSQOs) for a consensus problem in multi-A...
In this paper, we consider nonlinear models of DeGroot, quadratic stochastic operators (QSO) and dou...
This paper considers a second-order consensus problem for multiagent systems with nonlinear dynamics...
This technical brief considers the distributed consensus problems for multi-agent systems with gener...
Abstract: Consensus of a group of agents in a multi-agent system is considered. All agents are model...
This paper is a continuation of our previous studies on nonlinear consensus. We have considered a no...
This paper proposes nonlinear operator of extreme doubly stochastic quadratic operator (EDSQO) for c...
peer reviewedThis paper investigates nonlinear consensus protocols for dynamic directed networks of ...