On quotients of real algebraic surfaces in \(\mathbb{C} \mathbb{P}^ 3\)

DOI10.1016/0166-8641(95)00026-DzbMath0854.58037WikidataQ127442886 ScholiaQ127442886MaRDI QIDQ1903599

MO) Shuguang Wang Columbia

Publication date: 29 January 1996

Published in: Topology and its Applications (Search for Journal in Brave)

zbMATH Keywords

gauge theorysurgeryantiholomorphic involutionsreal algebraic surfaces

Mathematics Subject Classification ID

Yang-Mills and other gauge theories in quantum field theory (81T13) General geometric structures on low-dimensional manifolds (57M50) Group actions on manifolds and cell complexes in low dimensions (57M60) Differential complexes (58J10) Real algebraic and real-analytic geometry (14P99)

Related Items (1)

Decomposability of quotients by complex conjugation for rational and Enriques surfaces

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Polynomial invariants for smooth four-manifolds
• Towards a classification of real algebraic surfaces
• Moduli spaces over manifolds with involutions
• Gauge theory for embedded surfaces. I
• The quotient space of the complex projective plane under conjugation is a 4-sphere
• A \(\Pi_*\)-module structure for \(\Theta_*\) and applications to transformation groups
• The quotient space of \(CP(2)\) by complex conjugation is the 4-sphere
• Progress in the topology of real algebraic varieties over the last six years
• On quotients of complex surfaces under complex conjugation.
• Splitting S 4 on RP 2 via the Branched Cover of CP 2 over S 4

This page was built for publication: On quotients of real algebraic surfaces in \(\mathbb{C} \mathbb{P}^ 3\)