☰

James A. Fill

Affiliations: 
Applied Mathematics and Statistics Johns Hopkins University, Baltimore, MD 
Area:
Applied Mathematics, Mathematics
Google:
"James Fill"
Tree Publications Similar researchers PubMed Report error

Parents

Sign in to add mentor

Children

Sign in to add trainee
Nevin Kapur grad student 2003 Johns Hopkins
Patrick Bindjeme grad student 2012 Johns Hopkins
Vince Lyzinski grad student 2013 Johns Hopkins

Collaborators

Sign in to add collaborator
BETA: Related publications

Publications

You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect.

Fill JA, Hung W. (2019) QuickSort: Improved right-tail asymptotics for the limiting distribution, and large deviations Electronic Journal of Probability. 24
Clément J, Fill JA, Nguyen Thi TH, et al. (2016) Towards a Realistic Analysis of the QuickSelect Algorithm Theory of Computing Systems. 58: 528-578
Fill JA, Lyzinski V. (2015) Strong Stationary Duality for Diffusion Processes Journal of Theoretical Probability
Fill JA, Matterer J. (2014) Quickselect tree process convergence, with an application to distributional convergence for the number of symbol comparisons used by worst-case find Combinatorics Probability and Computing. 23: 805-828
Fill JA, Lyzinski V. (2014) Hitting Times and Interlacing Eigenvalues: A Stochastic Approach Using Intertwinings Journal of Theoretical Probability. 27: 954-981
Fill JA, Nakama T. (2013) Distributional convergence for the number of symbol comparisons used by QuickSelect Advances in Applied Probability. 45: 425-450
Fill JA, Kahn J. (2013) Comparison inequalities and fastest-mixing Markov chains Annals of Applied Probability. 23: 1778-1816
Fill JA. (2013) Distributional convergence for the number of symbol comparisons used by quicksort Annals of Applied Probability. 23: 1129-1147
Fill JA, Huber ML. (2010) Perfect simulation of Vervaat perpetuities Electronic Communications in Probability. 15: 96-109
Fill JA. (2009) The passage time distribution for a birth-and-death chain: Strong stationary duality gives a first stochastic proof Journal of Theoretical Probability. 22: 543-557
See more...