Mark Braverman



I am a postdoctoral researcher at the Microsoft Research New England lab.
I received my PhD in 2008 from the
Dept. of Computer Science at the University of Toronto under the supervision of Stephen Cook.

I am interested in complexity theory, the theory of real computation, machine learning, algorithms, and game theory.

My e-mail address: #######@cs.toronto.edu, replacing "#######" with "mbraverm"

This year, I am on the PC of FOCS'09 and on the PC of CCA'09.


[NEW] Book: Computability of Julia Sets
  Mark Braverman, Michael Yampolsky
    Springer, 2008
  [Amazon]   [Springer]

Papers

The complexity of simulating Brownian Motion
  Ilia Binder, Mark Braverman
    SODA 2009 [pdf]
 
Noisy Sorting Without Resampling
  Mark Braverman, Elchanan Mossel
    SODA 2008 [arXiv.org]
 
Mafia : A Theoretical Study Of Players and Coalitions in a Partial Information Environment
  Mark Braverman, Omid Etesami, Elchanan Mossel
    Annals of Appl. Prob. 18(3), 2008 [arXiv.org]
 
Derandomizing Euclidean random walks
  Ilia Binder, Mark Braverman
    RANDOM 2007 [ps] [pdf]
 
Constructing Non-Computable Julia Sets
  Mark Braverman, Michael Yampolsky
    STOC 2007 [ps] [pdf]
 
Parity Problems in Planar Graphs
  Mark Braverman, Raghav Kulkarni, Sambuddha Roy
    Complexity 2007 [ps] [pdf]
    Full version [ECCC]
 
Termination of Integer Linear Programs
  Mark Braverman
    CAV (Computer-Aided Verification) 2006 [pdf]
 
Non-Computable Julia Sets
  Mark Braverman, Michael Yampolsky
    Journ. Amer. Math. Soc. 19(3) [arXiv.org]
 
Computing over the Reals: Foundations for Scientific Computing
  Mark Braverman, Stephen Cook
    Notices of the AMS, 53(3), March 2006 [arXiv.org]
 
On computational complexity of Riemann mapping
  Ilia Binder, Mark Braverman, Michael Yampolsky
    Arkiv for Matematik, to appear [arXiv.org]
 
Parabolic Julia Sets are Polynomial Time Computable
  Mark Braverman
    Nonlinearity 19, 2006 [arXiv.org]
 
Filled Julia sets with empty interior are computable
  Ilia Binder, Mark Braverman, Michael Yampolsky
    Journal of Found. of Comp. Math., to appear [arXiv.org]
 
On computational complexity of Siegel Julia sets
  Ilia Binder, Mark Braverman, Michael Yampolsky
    Commun. Math. Physics, 264(2), 2006 [arXiv.org]
 
New results on hardness of proper learning and beyond
  Misha Alekhnovich, Mark Braverman, Vitaly Feldman, Adam Klivans, Toniann Pitassi
    Journal of Computer and System Sciences, to appear [ps]
 
On the Complexity of Real Functions
  Mark Braverman
    FOCS 2005 [pdf]
    Full version [arXiv.org]
 
Learnability and Automatizability
  Misha Alekhnovich, Mark Braverman, Vitaly Feldman, Adam Klivans, Toniann Pitassi
    FOCS 2004 [ps]
 
Hyperbolic Julia sets are poly-time computable
  Mark Braverman
    CCA (Computability and Complexity in Analysis) 2004, ENTCS 120 [ps][pdf]
 
 
 

Manuscripts

Direct Sums in Randomized Communication Complexity
  Boaz Barak, Mark Braverman, Xi Chen, Anup Rao
    [ECCC]
 
Finding low error clusterings
  Nina Balcan, Mark Braverman
    Submitted [pdf]
 
Poly-logarithmic independence fools AC0 circuits
  Mark Braverman
    (updated April 30, 2009) [pdf]
    [ECCC]
 
On ad hoc routing with guaranteed delivery
  Mark Braverman
    [arXiv.org]
 
Computability of Julia Sets
  Mark Braverman, Michael Yampolsky
    Submitted [arXiv.org]
 
Method of registering and aligning multiple images
  Jason Abt, Mark Braverman, Edward Keyes, Vladimir Martincevic, Vyacheslav Zavadsky
  Semiconductor Insights Inc.
    US patent application 20060257051 [USPTO]
 
Computational Complexity of Euclidean Sets: Hyperbolic Julia Sets are Poly-Time Computable
  Mark Braverman
    M.Sc. Thesis [ps] [pdf]
 
   

Older links

Computability and Complexity in Analysis and Dynamics Seminar page

Theory Student Seminar is now organized by Siavosh Benabbas