Alex Gottlieb's Curriculum Vitae

alex@alexgottlieb.com

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Education

1991 - 1998 University of California, Berkeley, California
PhD in Mathematics
1986 - 1991 Purdue University, West Lafayette, Indiana
BS with Honors in Mathematics


Employment

2008 - 2011 Project Manager
Wolfgang Pauli Institute, Vienna
supported by a grant from the Vienna Science and Technology Fund
2005 - 2007 Post-Doc
Wolfgang Pauli Institute, Vienna
2001 - 2004 Research Associate
Fakultät für Mathematik, Uni. Wien
Spring 2000 Visiting Assistant Professor
Mathematics Department, UC Berkeley
1999 - 2000 Visiting Postdoctoral Fellow
Lawrence Berkeley National Laboratory
1996 - 1998 Graduate Student Researcher at
University of California, Berkeley
1994 - 1996 Graduate Student Instructor at
University of California, Berkeley


Teaching and Curriculum Development


Language and Programming Skills


Grants, Fellowships, and Privileges


Publications and Manuscripts

Peer Reviewed Articles

  1. Hyperdeterminantal point processes [with Steve Evans].
    Submitted.
  2. Properties of nonfreeness: an entropy measure of electron correlation [with N. J. Mauser].
    International Journal of Quantum Information, 5 (6): 815- 827 (2007).
  3. The TDHF approximation for Hamiltonians with m-particle interaction potentials [with C. Bardos, B. Ducomet, F. Golse, and N. Mauser].
    Communications in Mathematical Sciences, 5 (Supplement): 1 - 9 (2007).
  4. Bardeen's tunneling theory as applied to Scanning Tunneling Microscopy [with L. Wesoloski].
    Nanotechnology 17: R57 - R65 (2006).
  5. Examples of bosonic de Finetti states over finite dimensional Hilbert spaces.
    Journal of Statistical Physics, 121 (3-4): 497 - 509 (2005).
  6. Convergence of continuous-time quantum walk on the line.
    Physical Review E, 72: 047102 (2005).
  7. New measure of electron correlation [with N.J. Mauser].
    Physical Review Letters, 95 (12): 123003 (2005).
  8. Convergence of quantum walks in d-dimensional Euclidean space [with S. Janson and P. Scudo].
    Infinite Dimensional Analysis, Quantum Probability and Related Topics, 8 (1): 129 - 140 (2005).
  9. Accuracy of the time-dependent Hartree-Fock approximation for uncorrelated initial states [with C. Bardos, F. Golse, and N.J. Mauser].
    Journal of Statistical Physics, 115 (3-4): 1037-1055 (2004).
  10. Mean-field dynamics of fermions and the time-dependent Hartree-Fock equation [with C. Bardos, F. Golse, and N.J. Mauser].
    Journal des Mathématiques Pures et Appliquées, 82 (6): 665 - 683 (2003).
  11. Asymptotic equivalence of the jackknife and infinitesimal jackknife variance estimators for some smooth statistics.
    Annals of the Institute of Statistical Mathematics, 55 (3): 555 - 561 (2003).
  12. Propagation of chaos in classical and quantum kinetics.
    Stochastic Analysis and Mathematical Physics II (R. Rebolledo, ed.) Trends in Mathematics, Birkhäuser, 2003.
  13. Group-theoretic axioms for projective geometry [with J. Lipman].
    Canadian Journal of Mathematics, 43 (1): 89 - 107 (1991).

Unrefereed Publications, Technical Reports, and Manuscripts

  1. Opposite sign correlations in fermion or boson gases [with T. Schumm].
    Manuscript (2007).
  2. Introduction to determinantal point processes from a quantum probability viewpoint.
    QP-PQ: Quantum Probability and White Noise Analysis - Vol. 20 (pp. 212 - 223), World Scientific, 2007.
  3. Two examples of discrete-time quantum walks taking continuous steps.
    Archived at quant-ph/0310026 (2003)
  4. On the derivation of nonlinear Schrödinger and Vlasov equations [with C. Bardos, F. Golse, and N. Mauser].
    IMA Volume 136: Dispersive Transport Equations and Multiscale Models (2003).
  5. The propagation of chaos by quantum systems: an extended abstract.
    Mini-proceedings: Workshop on Stochastics and Quantum Physics, MaPhySto, Aarhus, Denmark. Miscellanea no. 16 (1999).
  6. Propagation of molecular chaos by quantum systems and the dynamics of the Curie-Weiss model.
    CPAM, University of California at Berkeley PAM - 764 (1999).
  7. Experiments in first-order Optimal Prediction [with T. Burin des Roziers].
    Lawrence Berkeley National Laboratory LBNL - 44191 (1999).
  8. Markov transitions and the propagation of chaos (PhD thesis).
    CPAM, University of California at Berkeley PAM - 756 (1998).


Talks

Invited Talks

Contributed Talks

Seminar talks

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Confucius said, "Do not be concerned that you lack an official position, but rather concern yourself with the means by which you might take your stand. Do not be concerned that no one has heard of you, but rather strive to become a person worthy of being known."
----- The Analects of Confucius 4.14 (Edward G. Slingerland, translation)
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