Consensus-based state estimation for multi-agent systems with constraint information
TL;DR: In this paper, the authors considered a distributed estimation problem for multi-agent systems under state inequality constraints and proposed a consensus-based Kalman filter (CKF) and projection on the surface of constraints.
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Abstract: This paper considers a distributed state estimation problem for multi-agent systems under state inequality constraints. We first give a distributed estimation algorithm by projecting the consensus estimate with help of the consensus-based Kalman filter (CKF) and projection on the surface of constraints. The consensus step performs not only on the state estimation but also on the error covariance obtained by each agent. Under collective observability and connective assumptions, we show that consensus of error covariance is bounded. Based on the Lyapunov method and projection, we provide and prove convergence conditions of the proposed algorithm and demonstrate its effectiveness via numerical simulations.
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Fixed-time safe tracking control of uncertain high-order nonlinear pure-feedback systems via unified transformation functions
Chaoqun Guo,Jiangping Hu,Hao Jiang,Sergej Čelikovský,Xiaoming Hu +4 more
TL;DR: Fixed-time safe tracking control of uncertain high-order nonlinear pure-feedback systems via unified transformation functions. A new unified transformation function is proposed to handle both constrained and unconstrained cases. A fixed-time dynamic surface control technique is developed to facilitate the control design. An adaptive fixed-time control strategy is proposed to guarantee the fixed-time tracking.
Distributed State Estimation under State Inequality Constraints with Random Communication over Multi-Agent Networks
TL;DR: This paper introduces two random schemes, including a random sleep scheme and an event-triggered scheme, and proposes two random distributed estimation algorithm based on Lyapunov method and projection, which is shown to be bounded with probability one when the agents randomly take the measurement or communicate with their neighbors.
Fixed-time safe tracking control of uncertain high-order nonlinear pure-feedback systems via unified transformation functions
TL;DR: In this paper , a fixed-time safe control problem is investigated for an uncertain high-order nonlinear pure-feedback system with state constraints, and a new nonlinear transformation function is firstly proposed to handle both the constrained and unconstrained cases in a unified way.
References
•Book
Algebraic Graph Theory
Chris Godsil,Gordon F. Royle +1 more
- 01 Jan 2009
TL;DR: The Laplacian of a Graph and Cuts and Flows are compared to the Rank Polynomial.
Fast linear iterations for distributed averaging
Lin Xiao,Stephen Boyd +1 more
TL;DR: This work considers the problem of finding a linear iteration that yields distributed averaging consensus over a network, i.e., that asymptotically computes the average of some initial values given at the nodes, and gives several extensions and variations on the basic problem.
3.1K
Constrained Consensus and Optimization in Multi-Agent Networks
TL;DR: In this article, the authors present a distributed algorithm that can be used by multiple agents to align their estimates with a particular value over a network with time-varying connectivity.
Distributed Kalman filtering for sensor networks
Reza Olfati-Saber
- 01 Dec 2007
TL;DR: A continuous-time distributed Kalman filter that uses local aggregation of the sensor data but attempts to reach a consensus on estimates with other nodes in the network and gives rise to two iterative distributedKalman filtering algorithms with different consensus strategies on estimates.
1.7K
Stochastic stability of the discrete-time extended Kalman filter
TL;DR: It is shown that the estimation error remains bounded if the system satisfies the nonlinear observability rank condition and the initial estimation error as well as the disturbing noise terms are small enough.
1K


