On the rational cohomology of iterated loop spaces of n-spheres (cocycle spaces in rational Cohomotopy on n-spheres):
On configuration spaces and the homotopy type of mapping spaces from surfaces into complex projective spaces (hence of cohomotopy cocycle spaces for ):
On configuration spaces of points:
Sadok Kallel, Spaces of particles on manifolds and Generalized Poincaré Dualities, The Quarterly Journal of Mathematics 52 1 (2001) [doi:10.1093/qjmath/52.1.45]
Sadok Kallel, Ines Saihi, Homotopy Groups of Diagonal Complements, Algebr. Geom. Topol. 16 (2016) 2949-2980 (arXiv:1306.6272)
The abelian case of what later came to be called nonabelian Poincaré duality:
On graph-indexed configuration spaces of points:
Review of configuration spaces of points and their relation to Cohomotopy via the scanning map:
Last revised on January 11, 2025 at 17:33:56. See the history of this page for a list of all contributions to it.