activity
20222026
most citedWasserstein Distributionally Robust Regret-Optimal Control in the Infinite-Horizon

2 citations · 7 across the 12 of their papers we have counts for

collaborators

12 papers

cs.RO2026

Training and Evaluating Diffusion Policies with Long Context Lengths

Abhinav Agarwal, Adam Wei, Taylan Kargin +6

Imitation learning has enabled highly-dexterous robotic manipulation from RGB observations. Policies trained with these methods, however, typically condition robot actions on only…

cs.LG2026

Distributionally Robust K-Means Clustering

Vikrant Malik, Taylan Kargin, Babak Hassibi

K-means clustering is a workhorse of unsupervised learning, but it is notoriously brittle to outliers, distribution shifts, and limited sample sizes. Viewing k-means as Lloyd--Max…

math.OC2024

Optimal Infinite-Horizon Mixed Control

Vikrant Malik, Taylan Kargin, Joudi Hajar +1

We study the problem of mixed control in the infinite-horizon setting. We identify the optimal causal controller that minimizes the …

math.OC2024

The Distributionally Robust Infinite-Horizon LQR

Joudi Hajar, Taylan Kargin, Vikrant Malik +1

We explore the infinite-horizon Distributionally Robust (DR) linear-quadratic control. While the probability distribution of disturbances is unknown and potentially correlated over…

math.OC2024★ 1 cited

Distributionally Robust Kalman Filtering over Finite and Infinite Horizon

Taylan Kargin, Joudi Hajar, Vikrant Malik +1

This paper investigates the distributionally robust filtering of signals generated by state-space models driven by exogenous disturbances with noisy observations in finite and infi…

math.OC2024

Infinite-Horizon Distributionally Robust Regret-Optimal Control

Taylan Kargin, Joudi Hajar, Vikrant Malik +1

We study the infinite-horizon distributionally robust (DR) control of linear systems with quadratic costs, where disturbances have unknown, possibly time-correlated distribution wi…

cs.IT2024

A Distributionally Robust Approach to Shannon Limits using the Wasserstein Distance

Vikrant Malik, Taylan Kargin, Victoria Kostina +1

We consider the rate-distortion function for lossy source compression, as well as the channel capacity for error correction, through the lens of distributional robustness. We assum…

eess.SY2023★ 2 cited

Wasserstein Distributionally Robust Regret-Optimal Control in the Infinite-Horizon

Taylan Kargin, Joudi Hajar, Vikrant Malik +1

We investigate the Distributionally Robust Regret-Optimal (DR-RO) control of discrete-time linear dynamical systems with quadratic cost over an infinite horizon. Regret is the diff…

math.OC2023★ 2 cited

Learning the Uncertainty Sets for Control Dynamics via Set Membership: A Non-Asymptotic Analysis

Yingying Li, Jing Yu, Lauren Conger +2

This paper studies uncertainty set estimation for unknown linear systems. Uncertainty sets are crucial for the quality of robust control since they directly influence the conservat…

math.OC2023

Wasserstein Distributionally Robust Regret-Optimal Control under Partial Observability

Joudi Hajar, Taylan Kargin, Babak Hassibi

This paper presents a framework for Wasserstein distributionally robust (DR) regret-optimal (RO) control in the context of partially observable systems. DR-RO control considers the…

cs.LG2022★ 1 cited

Stochastic Mirror Descent in Average Ensemble Models

Taylan Kargin, Fariborz Salehi, Babak Hassibi

The stochastic mirror descent (SMD) algorithm is a general class of training algorithms, which includes the celebrated stochastic gradient descent (SGD), as a special case. It util…

cs.LG2022★ 1 cited

Thompson Sampling Achieves Regret in Linear Quadratic Control

Taylan Kargin, Sahin Lale, Kamyar Azizzadenesheli +2

Thompson Sampling (TS) is an efficient method for decision-making under uncertainty, where an action is sampled from a carefully prescribed distribution which is updated based on t…