Amarjit Budhiraja
Affiliations: | University of North Carolina, Chapel Hill, Chapel Hill, NC |
Area:
StatisticsGoogle:
"Amarjit Budhiraja"Children
Sign in to add trainee| John Fricks | grad student | 2004 | UNC Chapel Hill |
| Arka P. Ghosh | grad student | 2005 | UNC Chapel Hill |
| Chihoon Lee | grad student | 2008 | UNC Chapel Hill |
| Vasileios Maroulas | grad student | 2008 | UNC Chapel Hill |
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Publications
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| Budhiraja A, Johnson D. (2020) Control Policies Approaching Hierarchical Greedy Ideal Performance in Heavy Traffic for Resource Sharing Networks Mathematics of Operations Research. 45: 797-832 |
| Budhiraja A, Mukherjee D, Wu R. (2019) Supermarket model on graphs Annals of Applied Probability. 29: 1740-1777 |
| Salins M, Budhiraja A, Dupuis P. (2019) Uniform large deviation principles for Banach space valued stochastic evolution equations Transactions of the American Mathematical Society. 372: 8363-8421 |
| Bhamidi S, Budhiraja A, Wu R. (2019) Weakly interacting particle systems on inhomogeneous random graphs Stochastic Processes and Their Applications. 129: 2174-2206 |
| Budhiraja A, Friedlander E. (2018) Diffusion Approximations for Controlled Weakly Interacting Large Finite State Systems with Simultaneous Jumps Annals of Applied Probability. 28: 204-249 |
| Bayraktar E, Budhiraja A, Cohen A. (2018) A numerical scheme for a mean field game in some queueing systems based on Markov chain approximation method Siam Journal On Control and Optimization. 56: 4017-4044 |
| Budhiraja A, Fan WT(, Wu R. (2018) Large Deviations for Brownian Particle Systems with Killing Journal of Theoretical Probability. 31: 1779-1818 |
| Budhiraja A, Kira E, Saha S. (2017) Central Limit Results for Jump-Diffusions with Mean Field Interaction and a Common Factor. Stochastic Analysis and Applications. 35: 767-802 |
| Bhamidi S, Budhiraja A, Sen S. (2017) Critical random graphs and the differential equations technique Indian Journal of Pure & Applied Mathematics. 48: 633-669 |
| Lamm M, Lu S, Budhiraja A. (2017) Individual confidence intervals for solutions to expected value formulations of stochastic variational inequalities Mathematical Programming. 165: 151-196 |