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ON IMAGINARY PLANE CURVES AND SPIN QUOTIENTS OF COMPLEX SURFACES BY COMPLEX CONJUGATION
Date
1997-12-01
Author
Finashin, Sergey
Shustin, Eugenii
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It is proved that for any topological or analytical types of isolated singular points of plane curves, there exists a nonreal irreducible plane algebraic curve of degree d that passes through d² real distinct points and has imaginary singular points of given types. This result is used to construct a series of examples of complex algebraic surfaces X defined over R whose quo-tients Y= X/conj by the complex conjugation conj are Spin simply connected 4-manifolds with signature 16k, for an arbitrary integer k> 0. In the previously known examples the signature of Spin simply connected quotients Y was zero.
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https://scholar.google.com/citations?view_op=view_citation&hl=en&user=q8Bq2XMAAAAJ&citation_for_view=q8Bq2XMAAAAJ:YOwf2qJgpHMC
https://hdl.handle.net/11511/115321
Journal
Amer Math Soc Transl (2)
Collections
Department of Mathematics, Article
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S. Finashin and E. Shustin, “ON IMAGINARY PLANE CURVES AND SPIN QUOTIENTS OF COMPLEX SURFACES BY COMPLEX CONJUGATION,”
Amer Math Soc Transl (2)
, vol. 180, pp. 93–102, 1997, Accessed: 00, 2025. [Online]. Available: https://scholar.google.com/citations?view_op=view_citation&hl=en&user=q8Bq2XMAAAAJ&citation_for_view=q8Bq2XMAAAAJ:YOwf2qJgpHMC.