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Works (8)

Infinite-Horizon Distributionally Robust Regret-Optimal Control

Proceedings of the 41st International Conference on Machine Learning
2024-07-21 | Conference paper
Contributors: Taylan Kargin; Joudi Hajar; Vikrant Malik; Babak Hassibi
Source: Self-asserted source
Taylan Kargin

Learning the Uncertainty Sets of Linear Control Systems via Set Membership: A Non-asymptotic Analysis

Proceedings of the 41st International Conference on Machine Learning
2024-07-21 | Conference paper
Contributors: Yingying Li; Jing Yu; Lauren Conger; Taylan Kargin; Adam Wierman
Source: Self-asserted source
Taylan Kargin

Wasserstein distributionally robust regret-optimal control over infinite-horizon

Proceedings of the 6th Annual Learning for Dynamics & Control Conference
2024-07-15 | Conference paper
Contributors: Taylan Kargin; Joudi Hajar; Vikrant Malik; Babak Hassibi
Source: Self-asserted source
Taylan Kargin

A Distributionally Robust Approach to Shannon Limits using the Wasserstein Distance

2024 IEEE International Symposium on Information Theory (ISIT)
2024-07-07 | Conference paper
Contributors: Vikrant Malik; Taylan Kargin; Victoria Kostina; Babak Hassibi
Source: Self-asserted source
Taylan Kargin

Wasserstein Distributionally Robust Regret-Optimal Control under Partial Observability

2023 59th Annual Allerton Conference on Communication, Control, and Computing (Allerton)
2023-09-26 | Conference paper
Contributors: Joudi Hajar; Taylan Kargin; Babak Hassibi
Source: Self-asserted source
Taylan Kargin

Asymptotic Distribution of Stochastic Mirror Descent Iterates in Average Ensemble Models

ICASSP 2023 - 2023 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP)
2023-06-04 | Conference paper
Contributors: Taylan Kargin; Fariborz Salehi; Babak Hassibi
Source: Self-asserted source
Taylan Kargin

Thompson Sampling for Partially Observable Linear-Quadratic Control

2023 American Control Conference (ACC)
2023-05-31 | Conference paper
Contributors: Taylan Kargin; Sahin Lale; Kamyar Azizzadenesheli; Anima Anandkumar; Babak Hassibi
Source: Self-asserted source
Taylan Kargin

Thompson Sampling Achieves $\tilde{O}(\sqrt{T})$ Regret in Linear Quadratic Control

Proceedings of Thirty Fifth Conference on Learning Theory
2022 | Conference paper
Contributors: Taylan Kargin; Sahin Lale; Kamyar Azizzadenesheli; Anima Anandkumar; Babak Hassibi
Source: Self-asserted source
Taylan Kargin