Ankur A. Kulkarni, Ph.D.
Affiliations: | 2010 | University of Illinois, Urbana-Champaign, Urbana-Champaign, IL |
Area:
Industrial Engineering, Operations Research, Applied MathematicsGoogle:
"Ankur Kulkarni"Parents
Sign in to add mentor| U V. Shanbhag | grad student | 2010 | UIUC | |
| (Generalized Nash games with shared constraints: Existence, efficiency, refinement and equilibrium constraints.) | ||||
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Publications
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| Jose ST, Kulkarni AA. (2020) Shannon Meets von Neumann: A Minimax Theorem for Channel Coding in the Presence of a Jammer Ieee Transactions On Information Theory. 66: 2842-2859 |
| Kulkarni AA. (2020) Near Optimality of Linear Strategies for Static Teams With “Big” Non-Gaussian Noise Ieee Transactions On Automatic Control. 65: 534-545 |
| Chadha KN, Kulkarni AA. (2020) Aggregate Play and Welfare in Strategic Interactions on Networks Journal of Mathematical Economics. 88: 72-86 |
| Abraham MP, Kulkarni AA. (2020) Price-Coupling Games and the Generation Expansion Planning Problem Annals of Operations Research. 1-19 |
| Jose ST, Kulkarni AA. (2019) Improved Finite Blocklength Converses for Slepian–Wolf Coding via Linear Programming Ieee Transactions On Information Theory. 65: 2423-2441 |
| Kulkarni AA. (2018) Local and Networked Mean-square Estimation with High Dimensional Log-concave Noise Ieee Transactions On Information Theory. 64: 2759-2773 |
| Abraham MP, Kulkarni AA. (2018) ADMM-based algorithm for solving DC-OPF in a large electricity network considering transmission losses Iet Generation, Transmission & Distribution. 12: 5811-5823 |
| Pandit P, Kulkarni AA. (2018) Refinement of the equilibrium of public goods games over networks: Efficiency and effort of specialized equilibria Journal of Mathematical Economics. 79: 125-139 |
| Pandit P, Kulkarni AA. (2018) A linear complementarity based characterization of the weighted independence number and the independent domination number in graphs Discrete Applied Mathematics. 244: 155-169 |
| Abraham MP, Kulkarni AA. (2018) New results on the existence of open loop Nash equilibria in discrete time dynamic games via generalized Nash games Mathematical Methods of Operations Research. 89: 157-172 |