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20242026
most citedGaussian Variational Inference with Non-Gaussian Factors for State Estimation: A UWB Localization Case Study

1 citations · 4 across the 13 of their papers we have counts for

collaborators

14 papers

eess.SY2026

The Iterative Equivariant Filter

Pieter van Goor, James Richard Forbes

This paper presents the iterative equivariant filter (IterEqF). The iterative extended Kalman filter (IterEKF) replaces the standard EKF correction step with an iterative correctio…

cs.RO2026

ARC: Adaptive Robust Joint State and Covariance Estimation

Alexandre Hadji-Thomas, Andrew Stirling, James R. Forbes

Sensor measurements are frequently corrupted by outliers and non-Gaussian noise. These imperfections in the sensor data can cause classical state estimators to generate biased and…

cs.RO2026

Observability and Consistency Analysis for Visual-Inertial Navigation with Anchored Feature Parameterizations

Mitchell Cohen, Vassili Korotkine, James Richard Forbes

This paper presents an analysis of the observability and consistency properties of filtering-based visual-inertial navigation systems (VINS) that utilize anchored feature represent…

cs.RO2026★ 1 cited

KILO-EKF: Koopman-Inspired Learned Observations Extended Kalman Filter

Zi Cong Guo, James R. Forbes, Timothy D. Barfoot

We present the Koopman-Inspired Learned Observations Extended Kalman Filter (KILO-EKF), which combines a standard EKF prediction step with a correction step based on a Koopman-insp…

cs.RO2026★ 1 cited

Gaussian Variational Inference with Non-Gaussian Factors for State Estimation: A UWB Localization Case Study

Andrew Stirling, Mykola Lukashchuk, Dmitry Bagaev +2

This letter extends the exactly sparse Gaussian variational inference (ESGVI) algorithm for state estimation in two complementary directions. First, ESGVI is generalized to operate…

eess.SY2026

Nonlinear Observer Design for Visual-Inertial Odometry

Mouaad Boughellaba, Abdelhamid Tayebi, James R. Forbes +1

This paper addresses the problem of Visual-Inertial Odometry (VIO) for rigid body systems evolving in three-dimensional space. We introduce a novel matrix Lie group structure, deno…

eess.SY2025

dkpy: Robust Control with Structured Uncertainty in Python

Timothy Everett Adams, Steven Dahdah, James Richard Forbes

Models used for control design are, to some degree, uncertain. Model uncertainty must be accounted for to ensure the robustness of the closed-loop system. -analysis and -synt…

eess.SY2025

Design of Input-Output Observers for a Population of Systems with Bounded Frequency-Domain Variation using -iteration

Timothy Everett Adams, James Richard Forbes

This paper proposes a linear input-output observer design methodology for a population of systems in which each observer uses knowledge of the linear time-invariant dynamics of the…

eess.SY2025

Discretization of Linear Systems using the Matrix Exponential

Steven Dahdah, James Richard Forbes

Discretizing continuous-time linear systems typically requires numerical integration. This document presents a convenient method for discretizing the dynamics, input, and process n…

cs.RO2025

Globally Optimal Data-Association-Free Landmark-Based Localization Using Semidefinite Relaxations

Vassili Korotkine, Mitchell Cohen, James Richard Forbes

This paper proposes a semidefinite relaxation for landmark-based localization with unknown data associations in planar environments. The proposed method simultaneously solves for t…

eess.SY2024★ 1 cited

Uncertainty Modelling and Robust Observer Synthesis using the Koopman Operator

Steven Dahdah, James Richard Forbes

This paper proposes a robust nonlinear observer synthesis method for a population of systems modelled using the Koopman operator. The Koopman operator allows nonlinear systems to b…

eess.SY2024

Asymptotically Stable Data-Driven Koopman Operator Approximation with Inputs using Total Extended DMD

Louis Lortie, James Richard Forbes

The Koopman operator framework can be used to identify a data-driven model of a nonlinear system. Unfortunately, when the data is corrupted by noise, the identified model can be bi…

cs.RO2024

A Hessian for Gaussian Mixture Likelihoods in Nonlinear Least Squares

Vassili Korotkine, Mitchell Cohen, James Richard Forbes

This paper proposes a novel Hessian approximation for Maximum a Posteriori estimation problems in robotics involving Gaussian mixture likelihoods. Previous approaches manipulate th…

eess.SY2024★ 1 cited

Forward-Backward Extended DMD with an Asymptotic Stability Constraint

Louis Lortie, Steven Dahdah, James Richard Forbes

This paper presents a data-driven method to identify an asymptotically stable Koopman system from noisy data. In particular, the proposed approach combines approximations of the sy…