|
curriculum vitæ
November 2009
Christopher Dean Sinclair
Assistant Professor, University of Oregon
- Personal Data
- Education
- PhD (Mathematics) · Supervisor
Jeff Vaaler · The University of Texas at
Austin · May 2005
- BS (Mathematics) · The University of
Arizona · August 1997
- Professional Experience
- Assistant Professor · The University of
Oregon · August 2009-
- Instructor, Postdoctoral Fellow · The University of
Colorado, Boulder · 2007-2009
- Visiting Postdoctoral Fellow · Institut des
Hautes Études Scientifiques,
Bures-sur-Yvette, France · July 2007
- Visiting Postdoctoral Fellow · Max Planck
Institut für Mathematik, Bonn, Germany ·
April-June 2007
- Postdoctoral Fellow · Simon Fraser
University · 2005-2007
- Postdoctoral Fellow, Instructor · The
University of British Columbia · 2005-2007
- Assistant Instructor · The University of
Texas at Austin · 2002-2005
- Teaching Assistant · The University of Texas
at Austin · 2000-2002
- Research Scientist · The University of Texas
at Austin · Applied Research
Laboratories · 1997-1999
- Research Interests
- Random matrix theory · Heights of
algebraic numbers · Mathematical physics
- Honors and Awards
- NSF grant: DMS-0801243 · Analysis program
· Integrable Structure of Random Spectra
Derived from Diophantine
Geometry. 2008-2011.
- 2001-2002 Frank Gerth III Teaching Excellence
Award
- 2003-2004 University of Texas at Austin
Continuing Tuition Fellowship
- 2003-2004 VIGRE Graduate Traineeship
- Courses Taught
- Mathematical Statistics II · (UO) Math
465/565 · Winter 2010
- Elementary Analysis · (UO) Math
315 · Winter 2010
- Mathematical Statistics I · (UO) Math
464/564 · Fall 2009
- Multivariable Calculus I · (UO) Math
281 · Fall 2009
- Mathematics of Coding and Cryptography
· (CU) Math 4440 · Spring 2009
- Complex Analysis (graduate)
· (CU) Math 6350 ·
Fall 2008
- Introduction to Probability
· (CU) Math 4510 ·
Summer, Fall 2008
- Algebraic Number Theory (graduate)
· (CU) Math 6180 ·
Spring 2008
- Introduction to Linear Algebra
· (CU) Math 3130 ·
Fall 2007
- Calculus III · (CU) Math 2400 ·
Fall 2007
- Calculus I for science and engineering majors
· (UBC) Math 100 · Fall 2006
- Calculus II for business majors
· (UBC) Math 105 · Summer 2006
- Introduction to Number Theory ·
(UBC) Math 312 · Fall 2005
- Precalculus · (UT) Math 305G
· Fall 2004, Spring 2005
- Emerging Scholars Workshop · (UT)
Math 210E · Fall 2002, Spring 2003
- Calculus I for business majors ·
(UT) Math 403K · Fall 2000, Spring
2002
- Differential and Integral Calculus ·
(UT) Math 408C · Fall 2001
- Publications
- (with Brian Rider). The limit law of the
largest eigenvalue in Ginibre's real ensemble; In
preparation.
- (with Kathleen Petersen). Equidistribution of
imaginary quadratic numbers on the unit circle; In
preparation.
- Correlation functions for β=1
Ensembles of Matrices of Odd
Size; J. Stat. Phys.. Vol. 136: 17-33, 2009
· doi: 10.1007/s10955-009-9771-8
· arXiv:math-ph/arxiv:0811.1276.
- (with Alexei Borodin). The Ginibre ensemble of
real random matrices and its scaling limits;
Comm. Math. Phys..
Vol. 291: 177-224, 2009 · doi:
10.1007/s00220-009-0874-5 ·
arXiv: math-ph/arxiv:0805.2986.
- (with Alexei Borodin). Correlation functions of
asymmetric real matrices; July 2007 ·
arXiv: math-ph/arxiv:0706.2670.
- (with Kevin Hare and David McKinnon). Patterns
and periodicity in a family of resultants; Accepted
for publication in J. Théor. Nombres Bordeaux
· February 2008.
- The range of multiplicative functions on C[x],
R[x]
and Z[x]. Proc. London
Math. Soc. ·
Vol. 96(3): 697-737, 2008 · doi:
10.1112/plms/pdm037 · arXiv:
math.NT/0509591.
- Averages over Ginibre's ensemble of random real
matrices; Int. Math. Res. Not. ·
Vol. 2007: 1-15, 2007 · Article ID:rnm015,
doi:10.1093/imrn/rnm015 · arXiv: math-ph/0605006.
- (with Jeffrey D. Vaaler). Self-inversive
polynomials with all zeros on the unit circle.
London Mathematical
Society Lecture Note Series: Number Theory and
Polynomials · Vol. 352: 312-321 ·
Editors: James McKee and Chris Smyth · 2008
(refereed).
- (with Kathleen L. Petersen). Conjugate
reciprocal polynomials with all roots on the unit
circle; Canad. J. Math. · Vol. 60(5):
1149-1167 · 2008 ·
arXiv: math.NT/0511397.
- Multiplicative distance functions; PhD
Thesis, The University of Texas at Austin,
2005
- The distribution of Mahler's measures of
reciprocal polynomials. Int. J. Math. Math.
Sci, 52:2773-2786, 2004 · arXiv:
math.NT/0311255.
- (with Lyn Pierce and Sara Matzner). An
application of machine learning to network
intrusion detection. 15th Annual Computer
Security Applications Proceedings, 1999.
|
|