University of California, Berkeley • 970 Evans Hall #3840 • Berkeley, CA 94720-3840 USA • +1 (510) 642-6550 • +1 (510) 642-8204 (fax)
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pitman_09.JPG
Name:  James Pitman
Position: Professor
E-mail: 
Phone: +1 (510) 642-9970
Office: 303 Evans Hall
Research: Probability and stochastic processes
Personal
Homepage: 
http://www.stat.berkeley.edu/users/pitman/
Selected publications. (Full BibServer listing):
  1. Bénédicte Haas and Jim Pitman and Matthias Winkel (2009). Spinal partitions and invariance under re-rooting of continuum random trees. Ann. Probab. 37 No.4, 1381-1411. [link] [arXiv] [GS?]
  2. Jim Pitman and Matthias Winkel (2009). Regenerative tree growth: binary self-similar continuum random trees and Poisson-Dirichlet compositions. Ann. Probab. 37 No.5, 1999-2041. [pdf] [Project Euclid] [arXiv] [GS?]
  3. Pitman, J. (2006). Combinatorial stochastic processes. Lecture Notes in Mathematics, Vol. 1875. Springer-Verlag Berlin x+256. Lectures from the 32nd Summer School on Probability Theory held in Saint-Flour, July 7-24, 2002, With a foreword by Jean Picard. [.pdf] [MR] [GS?]
  4. Aldous, David and Pitman, Jim (2006). Two recursive decompositions of Brownian bridge related to the asymptotics of random mappings. In In memoriam Paul-André Meyer: Séminaire de Probabilités XXXIX Michel Émery and Marc Yor editors. Lecture Notes in Math. 1874 269-303 Springer Berlin. [arXiv] [MR] [GS?]
  5. Pitman, Jim and Winkel, Matthias (2005). Growth of the Brownian forest. Ann. Probab. 33 No.6, 2188-2211. [.pdf] [arXiv] [MR] [GS?]