An algebraic proof of a cancellation theorem for surfaces

By A. Crachiola, L. Makar-Limanov. 2008

51 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/5e360817cb4c4388f1ab43d24944206c27a3713d

Citations in the corpus

• On the cancellation problem for the affine space $\mathbb{A}^{3}$ in characteristic p (2014, unknown): “For n = 2, a positive solution to the problem was given by Takao Fujita, Masayoshi Miyanishi and Tohru Sugie ([6], [7]) in characteristic zero and Peter Russell ([8]) in positive characteristic; a simplified algebraic proof was given by Anthony J. Crachiola and Leonid G. Makar-Limanov in [5].”