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Chinburg, Ted - Department of Mathematics, University of Pennsylvania
Ann. Inst. Fourier, Grenoble 55, ??? (2005), 10011075
GALOIS STRUCTURE OF HOMOGENEOUS COORDINATE RINGS FRAUKE M. BLEHER AND TED CHINBURG
UNIVERSAL DEFORMATION RINGS NEED NOT BE COMPLETE INTERSECTIONS
CUSPS OF MINIMAL NON-COMPACT ARITHMETIC HYPERBOLIC 3-ORBIFOLDS
PULLBACK MODULI SPACES FRAUKE M. BLEHER AND TED CHINBURG
APPEARED IN BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY
The Factorial Function and Generalizations Author(s): Manjul Bhargava
Journal of Number Theory 72, 67 75 (1998) Generalized Factorials and Fixed Divisors over Subsets of
Izvestiya: Mathematics 69:6 12791287 c 2005 RAS(DoM) and LMS Izvestiya RAN: Ser. Mat. 69:6 211218 DOI 10.1070/IM2005v069n06ABEH002299
Oort groups and lifting problems T. Chinburg, R. Guralnick, D. Harbater
MATH 210, EXTRA CREDIT PROBLEMS # 1 DUE AT ANY TIME DURING THE SEMESTER
Who Solved the Secretary Problem? Author(s): Thomas S. Ferguson
DOI 10.1007/s00208-007-0102-6 Mathematische Annalen Topological properties of Eschenburg spaces
Discriminants and Arakelov Euler Characteristics Ted Chinburg
CUBIC STRUCTURES, EQUIVARIANT EULER CHARACTERISTICS AND LATTICES OF MODULAR FORMS
Introduction How We Hear
GAMES WITH PERFECT INFORMATION JAN MYCIELSKI*
J. reine angew. Math. 611 (2007), 145--161 DOI 10.1515/CRELLE.2007.077
ZERO-SUM TWO-PERSON GAMES T.E.S. RAGHAVAN*
Compositio Math. 143 (2007) 11081126 doi:10.1112/S0010437X07002667
1334 MANJUL BHARGAVA 2. Resolvent rings and parametrizations
Computing derived functors So far we've set up the theory of derived func-
Crystallography and Cohomology of Groups Author(s): Howard Hiller
Recap: Presheaves and Sheaves A presheaf on a topological space X is a con-