Differential topology of quotients of complex surfaces by complex conjugation

DOI10.1007/BF02434925zbMath0907.57023OpenAlexW1971031897MaRDI QIDQ1375200

Sergey Finashin

Publication date: 19 July 1998

Published in: Journal of Mathematical Sciences (New York) (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf02434925

Mathematics Subject Classification ID

Differentiable structures in differential topology (57R55)

Related Items (1)

Torus action on quaternionic projective plane and related spaces

Cites Work

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• Distribution of ovals of the real plane of algebraic curves, of involutions of four-dimensional smooth manifolds, and the arithmetic of integer-valued quadratic forms
• Decomposability of quotients by complex conjugation for rational and Enriques surfaces
• Rational blowdowns of smooth 4-manifolds
• The quotient space of the complex projective plane under conjugation is a 4-sphere
• The quotient space of \(CP(2)\) by complex conjugation is the 4-sphere
• Rokhlin conjecture and quotients of complex surfaces by complex conjugation.
• On quotients of complex surfaces under complex conjugation.

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