Simple Galois extensions of two-dimensional affine rational domains
Compositio Mathematica (1979)
- Volume: 38, Issue: 3, page 253-276
- ISSN: 0010-437X
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topRussell, Peter. "Simple Galois extensions of two-dimensional affine rational domains." Compositio Mathematica 38.3 (1979): 253-276. <http://eudml.org/doc/89403>.
@article{Russell1979,
	author = {Russell, Peter},
	journal = {Compositio Mathematica},
	keywords = {Polynomial Ring; Simple Ring Extension; Cancellation Problem; Embedded Plane Problem},
	language = {eng},
	number = {3},
	pages = {253-276},
	publisher = {Sijthoff et Noordhoff International Publishers},
	title = {Simple Galois extensions of two-dimensional affine rational domains},
	url = {http://eudml.org/doc/89403},
	volume = {38},
	year = {1979},
}
TY  - JOUR
AU  - Russell, Peter
TI  - Simple Galois extensions of two-dimensional affine rational domains
JO  - Compositio Mathematica
PY  - 1979
PB  - Sijthoff et Noordhoff International Publishers
VL  - 38
IS  - 3
SP  - 253
EP  - 276
LA  - eng
KW  - Polynomial Ring; Simple Ring Extension; Cancellation Problem; Embedded Plane Problem
UR  - http://eudml.org/doc/89403
ER  - 
References
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- [2] S.S. Abhyankar and T.-T. Moh: "Embeddings of the line in the plane". J. Reine Angew. Math.276 (1975), 148-166. Zbl0332.14004MR379502
- [3] R. Ganong: On plane curves with one place at infinity. Thesis. McGill University, 1978. MR534219
- [4] M. Nagata: "On automorphism group of k[X, Y]". Lectures in Mathematics5, Kyoto University, Kinokuniya Bookstore, Tokyo. Zbl0306.14001MR337962
- [5] P. Russell: "Simple birational extensions of two-dimensional affine rational domains". Compositio Math.33 (1976), 197-208. Zbl0342.13003MR429935
- [6] P. Russell and A. Sathaye: "On finding and cancelling variables in k[X, Y, Z]". (To appear in J. Algebra). Zbl0411.13011MR533106
- [7] A. Sathaye: On linear planes. Proc. Amer. Math. Soc.56 (1976), 1-7. Zbl0345.14013MR409472
- [8] J.-P. Serre, Arbres, amalgames et SL2. Collège de France, 1968/69.
- [9] D. Wright: Cancellation of variables of the form bTn - a. (To appear). Zbl0383.13014
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