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- W1978795510 abstract "We define affine pseudo-planes as one class of $mathbb {Q}$-homology planes. It is shown that there exists an infinite-dimensional family of non-isomorphic affine pseudo-planes which become isomorphic to each other by taking products with the affine line $mathbb {A}^1$. Moreover, we show that there exists an infinite-dimensional family of the universal coverings of affine pseudo-planes with a cyclic group acting as the Galois group, which have the equivariant non-cancellation property. Our family contains the surfaces without the cancellation property, due to Danielewski-Fieseler and tom Dieck." @default.
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- W1978795510 date "2005-07-19" @default.
- W1978795510 modified "2023-09-30" @default.
- W1978795510 title "Affine pseudo-planes and cancellation problem" @default.
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- W1978795510 doi "https://doi.org/10.1090/s0002-9947-05-04046-8" @default.
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