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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

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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…

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…

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…