#### Filter Results:

- Full text PDF available (4)

#### Publication Year

1995

2014

- This year (0)
- Last 5 years (2)
- Last 10 years (3)

#### Publication Type

#### Co-author

#### Journals and Conferences

Learn More

- R V Gurjar, D.-Q Zhang, S Iitaka, Y Kawamata, T Fujita, M Miyanishi
- 2008

We classify surjective self-maps (of degree at least two) of affine surfaces according to the log Kodaira dimension.

- R V Gurjar, C R Pradeep, D.-Q Zhang
- 2001

In this paper we prove that a normal Gorenstein surface dominated by P2 is isomorphic to a quotient P2/G, where G is a finite group of automorphisms of P2 (except possibly for one surface V ′ 8). We can completely classify all such quotients. Some natural conjectures when the surface is not Gorenstein are also stated. Mathematics Subject Classification… (More)

- Indranil Biswas, R. V. Gurjar, Sagar U. Kolte
- J. London Math. Society
- 2014

- Peter Russell, R V Gurjar, +4 authors Mikhail Zaidenberg
- 1995

A lively session held at the end of a conference on Open Algebraic Varieties organized at the Centre de Recherches en Mathématiques in December 1994 produced a list of open problems that the participants would like to make available to the mathematical community. Thanks are due to the contributors, to D.-Q. Zhang, who undertook the initial collecting of the… (More)

- Masanori Ishida, Shigeru Kuroda, +6 authors Jérémy Blanc
- 2014

Iwan Arzhantsev (Moscow State University) Cox rings, universal torsors, and infinite transitivity Let X be an algebraic variety covered by open charts isomorphic to the affine space and let q : X ′ → be the universal torsor over X. We prove that the automorphism group of the quasiaffine variety X ′ acts on X ′ infinitely transitively. Also we find wide… (More)

- ‹
- 1
- ›