Abstract:
This paper proves differential and homotopy classification theorems for simply connected smooth closed six-dimensional spinor manifolds.
Bibliography: 15 items.
This publication is cited in the following 8 articles:
Philipp Reiser, “Positive Ricci Curvature on Twisted Suspensions”, International Mathematics Research Notices, 2024
Ruizhi Huang, “Loop homotopy of 6–manifolds over
4–manifolds”, Algebr. Geom. Topol., 23:5 (2023), 2369
Martin Olbermann, “Conjugations on 6-manifolds with free integral cohomology”, Math. Ann, 2011
Zhubr A.V., “Nekotorye novye rezultaty o trekhmernykh uzlakh v zamknutykh 2-svyaznykh 6-mernykh mnogoobraziyakh. chast 2 (dokazatelstva osnovnykh teorem)”, Izvestiya Komi nauchnogo tsentra URO RAN, 2011, no. 7, 4–12
Some new results on three-dimensional knots in closed two-connected 6-manifolds. part 2 (proofs of main theorems)
Fang Fuquan, Stephan Klaus, “Topological classification of 4-dimensional complete intersections”, manuscripta math, 90:1 (1996), 139
Kohhei Yamaguchi, Lecture Notes in Mathematics, 1425, Groups of Self-Equivalences and Related Topics, 1990, 157
Kohhei Yamaguchi, “The group of self-homotopy equivalences of S2-bundles over S4. II. Applications”, Kodai Math. J., 10:1 (1987)
Anatoly S. Libgober, John W. Wood, “Differentiable structures on complete intersections—I”, Topology, 21:4 (1982), 469
Citation in format AMSBIB
Contact us: