On diffeomorphisms over surfaces trivially embedded in the \(4\)-sphere

DOI10.2140/agt.2002.2.791zbMath1022.57016arXivmath/0211019OpenAlexW2075485310MaRDI QIDQ1851217

Susumu Hirose

Publication date: 16 December 2002

Published in: Algebraic \& Geometric Topology (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0211019

zbMATH Keywords

mapping class groupknotted surfacesspin mapping class group

Mathematics Subject Classification ID

Embeddings and immersions in topological manifolds (57N35) General low-dimensional topology (57M99) Other groups related to topology or analysis (20F38)

Related Items

Ribbonness of a stable-ribbon surface-link. I: A stably trivial surface-link, A chord diagram of a ribbon surface-link, Extending finite group actions on surfaces over \(S^3\), A construction of pseudo-Anosov braids with small normalized entropies, On diffeomorphisms over nonorientable surfaces standardly embedded in the 4-sphere, A four-dimensional analogy of torus links, Generating the spin mapping class group by Dehn twists, Surfaces in the complex projective plane and their mapping class groups

Cites Work

• Stability of the homology of the moduli spaces of Riemann surfaces with spin structure
• The structure of the Torelli group. I: A finite set of generators for \({\mathcal I}\)
• The structure of the Torelli group. III: The abelianization of \({\mathcal S}\)
• ON TWINS IN THE FOUR-SPHERE I
• On Diffeomorphisms Over T 2 -Knots
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