Author(s) |
Harris, Adam
Miyajima, Kimio
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Publication Date |
2014
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Abstract |
We define the property of involutivity for deformations of complex structure on a manifold X, with particular reference to the regular part of a normal surface. Our main result is a sufficient condition for involutivity in terms of a "Ə-Cartan formula", previously examined in [3] in the more special context of cone singularities. By way of examples we show that some involutive deformations of the regular part determine a subspace, if not the entire versal space, of flat deformations of normal surface singularities, while others may determine Stein surfaces which lie outside the versal space of flat deformations of a given normal surface.
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Citation |
Topics on Real and Complex Singularities, p. 51-59
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ISBN |
9789814596053
9789814596039
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Link | |
Publisher |
World Scientific Publishing Company
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Edition |
1
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Title |
Involutive deformations of the regular part of a normal surface
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Type of document |
Book Chapter
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Entity Type |
Publication
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