activity
20132025
most citedTime Distributed Optimization for Model Predictive Control: Stability, Robustness, and Constraint Satisfaction

82 citations · 486 across the 90 of their papers we have counts for

collaborators
Showing math.OCShow all

26 papers · 1 filter

math.OC2024★ 3 cited

Data-Driven Predictive Control with Adaptive Disturbance Attenuation for Constrained Systems

Nan Li, Ilya Kolmanovsky, Hong Chen

In this paper, we propose a novel data-driven predictive control approach for systems subject to time-domain constraints. The approach combines the strengths of H-infinity control…

math.OC2024★ 1 cited

Input-to-State Stability of Newton Methods for Generalized Equations in Nonlinear Optimization

Torbjørn Cunis, Ilya Kolmanovsky

We show that Newton methods for generalized equations are input-to-state stable with respect to disturbances such as due to inexact computations. We then use this result to obtain…

math.OC2022

Reference Governor for Constrained Spacecraft Orbital Transfers

Simone Semeraro, Ilya Kolmanovsky, Emanuele Garone

The paper considers the application of feedback control to orbital transfer maneuvers subject to constraints on the spacecraft thrust and on avoiding the collision with the primary…

math.OC2022

A Computationally Governed Log-domain Interior-point Method for Model Predictive Control

Jordan Leung, Frank Permenter, Ilya Kolmanovsky

This paper introduces a computationally efficient approach for solving Model Predictive Control (MPC) reference tracking problems with state and control constraints. The approach c…

math.OC2022

ROTEC: Robust to Early Termination Command Governor for Systems with Limited Computing Capacity

Mehdi Hosseinzadeh, Bruno Sinopoli, Ilya Kolmanovsky +1

A Command Governor (CG) is an optimization-based add-on scheme to a nominal closed-loop system. It is used to enforce state and control constraints by modifying reference commands.…

math.OC2021

Continuous Optimization-Based Drift Counteraction Optimal Control: A Spacecraft Attitude Control Case Study

Sunbochen Tang, Nan Li, Robert A. E. Zidek +1

This paper presents a continuous optimization approach to DCOC and its application to spacecraft high-precision attitude control. The approach computes a control input sequence tha…

math.OC2021

Command Governors with Inexact Optimization and without Invariance

Emanuele Garone, Ilya Kolmanovsky

Reference and command governors are add-on schemes that augment nominal closed-loop systems with the capability to enforce state and control constraints. They do this by monitoring…

math.OC2021

Reference Governor-Based Fault-Tolerant Constrained Control

Mehdi Hosseinzadeh, Ilya Kolmanovsky, Sanjoy Baruah +1

This paper presents a fault-tolerant control scheme for constrained linear systems. First, a new variant of the Reference Governor (RG) called At Once Reference Governor (AORG) is…

math.OC2021★ 5 cited

Feasibility Governor for Linear Model Predictive Control

Terrence Skibik, Dominic Liao-McPherson, Torbjørn Cunis +2

This paper introduces the Feasibility Governor (FG): an add-on unit that enlarges the region of attraction of Model Predictive Control by manipulating the reference to ensure that…

math.OC2020★ 21 cited

A Feasibility Governor for Enlarging the Region of Attraction of Linear Model Predictive Controllers

Dominic Liao-McPherson, Terrence Skibik, Torbjørn Cunis +2

This paper proposes a method for enlarging the region of attraction of Linear Model Predictive Controllers (MPC) when tracking piecewise-constant references in the presence of poin…

math.OC2020

An Analysis of Closed-Loop Stability for Linear Model Predictive Control Based on Time-Distributed Optimization

Dominic Liao-McPherson, Terrence Skibik, Jordan Leung +2

Time-distributed Optimization (TDO) is an approach for reducing the computational burden of Model Predictive Control (MPC). When using TDO, optimization iterations are distributed…

math.OC2020★ 7 cited

A constraint-separation principle in model predictive control

Uroš Kalabić, Ilya Kolmanovsky

In this brief, we consider the constrained optimization problem underpinning model predictive control (MPC). We show that this problem can be decomposed into an unconstrained optim…

math.OC2019★ 25 cited

A Novel Approach for Optimal Trajectory Design with Multiple Operation Modes of Propulsion System, Part 2

Ehsan Taheri, John L. Junkins, Ilya Kolmanovsky +1

Equipping a spacecraft with multiple solar-powered electric engines (of the same or different types) compounds the task of optimal trajectory design due to presence of both real-va…

math.OC2019

A Novel Approach for Optimal Trajectory Design with Multiple Operation Modes of Propulsion System, Part 1

Ehsan Taheri, John L. Junkins, Ilya Kolmanovsky +1

Efficient performance of a number of engineering systems is achieved through different modes of operation - yielding systems described as "hybrid", containing both real-valued and…

math.OC2019

Sensitivity-based Warmstarting for Nonlinear Model Predictive Control with Polyhedral State and Control Constraints

Dominic Liao-McPherson, Marco M. Nicotra, Asen L. Dontchev +2

Model predictive control (MPC) is of increasing interest in applications for constrained control of multivariable systems. However, one of the major obstacles to its broader use is…

math.OC2019

An analytical safe approximation to joint chance-constrained programming with additive Gaussian noises

Nan Li, Ilya Kolmanovsky, Anouck Girard

We propose a safe approximation to joint chance-constrained programming where the constraint functions are additively dependent on a normally-distributed random vector. The approxi…

math.OC2019★ 82 cited

Time Distributed Optimization for Model Predictive Control: Stability, Robustness, and Constraint Satisfaction

Dominic Liao-McPherson, Marco Nicotra, Ilya Kolmanovsky

Time distributed optimization is an implementation strategy that can significantly reduce the computational burden of model predictive control by exploiting its robustness to incom…

math.OC2019★ 1 cited

FBstab: A Stabilized Semismooth Quadratic Programming Algorithm with Applications in Model Predictive Control

Dominic Liao-McPherson, Ilya Kolmanovsky

This paper introduces the proximally stabilized Fischer-Burmeister method (FBstab); a new algorithm for convex quadratic programming that synergistically combines the proximal poin…

math.OC2018★ 1 cited

A Semismooth Predictor Corrector Method for Real-Time Constrained Parametric Optimization with Applications in Model Predictive Control

Dominic Liao-McPherson, Marco Nicotra, Ilya Kolmanovsky

Real-time optimization problems are ubiquitous in control and estimation, and are typically parameterized by incoming measurement data and/or operator commands. This paper proposes…

math.OC2018

Optimal Strategies for Disjunctive Sensing and Control

Richard L Sutherland, Ilya V Kolmanovsky, Anouck R Girard +2

A disjunctive sensing and actuation problem is considered in which the actuators and sensors are prevented from operating together over any given time step. This problem is motivat…

math.OC2018★ 55 cited

A Regularized and Smoothed Fischer-Burmeister Method for Quadratic Programming with Applications to Model Predictive Control

Dominic Liao-McPherson, Mike Huang, Ilya Kolmanovsky

This paper considers solving convex quadratic programs (QPs) in a real-time setting using a regularized and smoothed Fischer-Burmeister method (FBRS). The Fischer-Burmeister functi…

math.OC2017

Attitude Control of a 2U Cubesat by Magnetic and Air Drag Torques

Richard Sutherland, Ilya Kolmanovsky, Anouck Girard

This paper describes the development of a magnetic attitude control subsystem for a 2U cubesat. Due to the presence of gravity gradient torques, the satellite dynamics are open-loo…

math.OC2017

Constrained Spacecraft Relative Motion Planning Exploiting Periodic Natural Motion Trajectories and Invariance

Gregory R. Frey, Christopher D. Petersen, Frederick A. Leve +2

Spacecraft relative motion planning is concerned with the design and execution of maneuvers relative to a nominal target. These types of maneuvers are frequently utilized in missio…

math.OC2015

MPC on manifolds with an application to the control of spacecraft attitude on SO(3)

Uroš Kalabić, Rohit Gupta, Stefano Di Cairano +2

We develop a model predictive control (MPC) design for systems with discrete-time dynamics evolving on smooth manifolds. We show that the properties of conventional MPC for dynamic…