Jonathan E. Taylor
Affiliations: | Stanford University, Palo Alto, CA |
Area:
Statistics, NeuroimagingGoogle:
"Jonathan Taylor"Mean distance: 38651.3
Cross-listing: MathTree
Parents
Sign in to add mentorRobert Joseph Adler | grad student | 2001 | McGill | |
(Euler characteristics for Gaussian fields on manifolds.) | ||||
Keith Worsley | grad student | 2001 | McGill | |
(Euler characteristics for Gaussian fields on manifolds.) |
Children
Sign in to add traineeArmin Schwartzman | grad student | 2006 | Stanford |
Logan Grosenick | grad student | 2005-2008 | Stanford |
Ryan Tibshirani | grad student | 2007-2011 | Stanford (MathTree) |
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Publications
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Schwartzman A, Dougherty RF, Taylor JE. (2022) Group Comparison of Eigenvalues and Eigenvectors of Diffusion Tensors. Journal of the American Statistical Association. 105: 588-599 |
Bi N, Markovic J, Xia L, et al. (2020) Inferactive data analysis Scandinavian Journal of Statistics. 47: 212-249 |
Panigrahi S, Taylor J, Vadlamani S. (2019) Kinematic formula for heterogeneous Gaussian related fields Stochastic Processes and Their Applications. 129: 2437-2465 |
Taylor J, Tibshirani R. (2018) Post-Selection Inference for -Penalized Likelihood Models. The Canadian Journal of Statistics = Revue Canadienne De Statistique. 46: 41-61 |
Tian X, Loftus JR, Taylor JE. (2018) Selective inference with unknown variance via the square-root LASSO Biometrika. 105: 755-768 |
Bobrowski O, Mukherjee S, Taylor JE. (2017) Topological consistency via kernel estimation Bernoulli. 23: 288-328 |
Krishnan SR, Taylor JE, Adler RJ. (2017) The Intrinsic geometry of some random manifolds Electronic Communications in Probability. 22 |
Naul B, Taylor J. (2017) Sparse Steinian Covariance Estimation Journal of Computational and Graphical Statistics. 26: 355-366 |
Reid S, Taylor J, Tibshirani R. (2017) A General Framework for Estimation and Inference From Clusters of Features Journal of the American Statistical Association. 113: 280-293 |
Adler RJ, Krishnan SR, Taylor JE, et al. (2017) Convergence of the reach for a sequence of Gaussian-embedded manifolds Probability Theory and Related Fields. 171: 1045-1091 |