most citedSpecifying and Analyzing Networked and Layered Control Systems Operating on Multiple Clocks

6 citations · 7 across the 18 of their papers we have counts for

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math.OC2026

Optimal Decay Matrix Control Barrier Functions: Soundness and Completeness for Matrix Safety Constraints

Samuel G. Gessow, Albert Wu, Aaron D. Ames +1

Many safety requirements, such as keeping a manipulator away from kinematic singularities, a network connected, or a system observable, amount to keeping a state-dependent matrix p…

math.OC2026

Safe Stabilizing Linear Feedback: Necessary and Sufficient Conditions, Optimality, and Margins

Pol Mestres, Shima Sadat Mousavi, Pio Ong +1

Control barrier functions (CBFs) have become an important controller design tool for autonomous systems subject to safety constraints. Despite their popularity, recent works have s…

math.OC2026

Collaborative Altruistic Safety in Coupled Multi-Agent Systems

Brooks A. Butler, Xiao Tan, Aaron D. Ames +1

This paper presents a novel framework for ensuring safety in dynamically coupled multi-agent systems through collaborative control. Drawing inspiration from ecological models of al…

math.OC2026

High-Order Matrix Control Barrier Functions: Well-Posedness and Feasibility via Matrix Relative Degree

Samuel G. Gessow, Pio Ong, Aaron D. Ames +1

Control barrier functions (CBFs) provide an effective framework for enforcing safety in dynamical systems with scalar constraints. However, many safety constraints are more natural…

math.OC2026

Dynamical Properties of Safety Filters for Linear Systems and Affine Control Barrier Functions

Pol Mestres, Shima Sadat Mousavi, Aaron D. Ames

This letter studies the dynamical properties of safety filters designed based on Control Barrier Functions (CBF). This mechanism, which is popular in safety-critical applications,…