Student, year of Ph.D., thesis title, and papers based on the thesis or a continuation of the thesis work.
Bester, Michal; 1976.
Thesis:
Local Flat
Duality of Abelian Varieties.
Local flat duality
of abelian varieties.
Math. Ann. 235 (1978), no. 2,
149--174.
Blass, Piotr; 1977.
Thesis:
Zariski Surfaces.
Zariski surfaces.
C. R. Math. Rep. Acad. Sci. Canada 2 (1980/81), no. 1, 31--33.
Zariski surfaces.
Dissertationes Math. (Rozprawy Mat.) 200 (1983), 81 pp .
Families of Zariski surfaces.
(with Marc Levine) Duke Math. J. 49 (1982), no. 1, 129--136.
Picard groups of Zariski surfaces.
, Compositio Math. 54 (1985), no. 1, 3--40.
Zariski surfaces and differential equations in characteristic p> 0
(with Jeffrey Lang). Monographs and Textbooks in Pure and Applied
Mathematics, 106. Marcel Dekker, Inc., New York, 1987. viii+441 pp.
and many other papers.
DeLong, Matthew; 1998.
Thesis:
Relating
Elliptic Curves to Three-Ranks of Quadratic Number Fields.
A formula for the
Selmer group of a rational three-isogeny.
Preprint(pdf)
Giguere, Pierre; 1998.
Thesis:
On the
Conjecture of Langlands and Rapoport.
Hawkins, William; 1982.
Thesis:
The Etale
Cohomology of Certain p-torsion Sheaves.
The étale
cohomology of p-torsion sheaves. I.
Trans. Amer. Math. Soc.
301 (1987), no. 1, 163--188.
The étale
cohomology of p-torsion sheaves. II.
Ulam Quart. 1 (1992),
no. 2, 33ff., approx. 11 pp.
Pfau, Matthias; 1993.
Thesis:
The
Reduction of Connected Shimura Varieties at Primes of Good
Reduction.
The conjecture of
Langlands and Rapoport for certain Shimura varieties of
non-rational weight.
J. Reine Angew. Math. 471 (1996),
165--199.
Preprint(ps.gz)
A conjecture about the reduction of connected Shimura varieties at good primes.
Preprint, 37 pages.
Scharaschkin, Victor; 1999.
Thesis:
Local-Global
Problems and the Brauer-Manin Obstruction.
The Hasse Principle
Modulo nth Powers.
Acta Arithmetica, 87 #3, 269--285, 1999
The Brauer-Manin
Obstruction for Curves.
Preprint, December 16, 1998.
[pdf]
Treatman, Stefan; 1996.
Thesis:
Euclidean
Systems.
Euclidean systems.
J. Number Theory 73 (1998), no. 2, 277--291.
Vazzana, Anthony; 1998.
Thesis:
4-Ranks of
K
2
of Rings of Integers in Quadratic
Number Fields.
Elementary abelian
2-primary parts of K
2
O and related
graphs in certain quadratic number fields.
Acta Arith. 81
(1997), no. 3, 253--264.
On the 2-primary
part of K
2
of rings of integers in
certain quadratic number fields.
Acta Arith. 80 (1997), no.
3, 225--235.
8-ranks of K
2
of rings of integers in quadratic number fields,
Jour.
Number Theory 76 (1999), 248--264.
Wei, Wafa; 1993.
Thesis:
Weil
Numbers and Generating Large Field Extensions.
Moduli fields of
CM-motives applied to Hilbert's 12th problem,
Preprint(ps.gz)