Remarks on $p$-torsion of algebraic surfaces

 Access to full text

 Full (PDF)

1. [1] M. Artin: Some numerical criteria for contractability of curves on algebraic surfaces. Amer. Journ. Math.84 (1962) 485-496. Zbl0105.14404MR146182
2. [2] P. Blass: Zariski surfaces, preprint. MR564489
3. [3] P. Blass: Some geometric applications of a differential equation in characteristic p > 0 to the theory of algebraic surfaces, preprint. Zbl0561.14018
4. [4] E. Bombieri and D. Mumford: Enriques' classification of surfaces in char. p. III. Invent. Math.35 (1976) 197-232. Zbl0336.14010MR491720
5. [5] R. Hartshorne: Ample subvarieties of algebraic varieties. Lecture Notes in Mathematics, Vol. 156. Berlin, Heidelberg, New York: Springer (1970). Zbl0208.48901MR282977
6. [6] W.E. Lang: Quasi-elliptic surfaces in characteristic three. Ann. Sci. Ec. Norm. Sup. (4), 12 (1979) 473-500. Zbl0457.14015MR565468
7. [7] W.E. Lang: Examples of surfaces of general type with vector fields, preprint. Zbl0576.14039MR717611
8. [8] W.E. Lang and N.O. Nygaard: A short proof of the Rydakov-Saferevic theorem. Math. Ann.251 (1980) 171-173. Zbl0457.14018MR585962
9. [9] S. Mori: On a generalization of complete intersections, J. Math. Kyoto Univ.15 (1975) 619-646. Zbl0332.14019MR393054
10. [10] D. Mumford: Theta characteristics of an algebraic curve. Ann. Sci. Ec. Norm. Sup. (4), 4 (1971) 181-192. Zbl0216.05904MR292836
11. [11] L. Robbiano: A problem of complete intersections, Nagoya Math. J.52 (1973) 129-132. Zbl0258.14015MR332807
12. [SGA7] Seminaire de Geometrie Algebrique 7, Tome II, Lecture Notes in Mathematics, Vol. 340. Zbl0258.00005

1. Piotr Blass, Picard groups of Zariski surfaces
2. Jeffrey Lang, Generic Zariski surfaces