Groups of homotopy self-equivalences and related topics. Proceedings of the workshop, Gargnano, Italy, September 5--11, 1999 (Q2711437)

The articles of this volume will be reviewed individually.NEWLINENEWLINEIndexed articles:NEWLINENEWLINE\textit{Rutter, John W.}, Homotopy self-equivalences 1988-1999, 1-11 [Zbl 0973.55001]NEWLINENEWLINE\textit{Rutter, John W.}, Bibliography on \({\mathcal E}(X)\) 1988-1999, 13-19 [Zbl 0973.55006]NEWLINENEWLINE\textit{Arkowitz, Martin; Lupton, Gregory; Murillo, Aniceto}, Subgroups of the group of self-homotopy equivalences, 21-32 [Zbl 0982.55002]NEWLINENEWLINE\textit{Bauer, Sven; Crabb, Michael; Spreafico, Mauro}, The space of free loops on a real projective space, 33-38 [Zbl 0980.55006]NEWLINENEWLINE\textit{Baues, Hans-Joachim; Drozd, Yuri}, Indecomposable homotopy types with at most two non-trivial homology groups, 39-56 [Zbl 0979.55006]NEWLINENEWLINE\textit{Baues, Hans-Joachim; Iwase, Norio}, Square rings associated to elements in homotopy groups of spheres, 57-78 [Zbl 0977.55009]NEWLINENEWLINE\textit{Booth, Peter I.}, Fibrations with product of Eilenberg-MacLane space fibres. I., 79-104 [Zbl 1033.55009]NEWLINENEWLINE\textit{Ferrario, Davide L.}, Self homotopy equivalences of equivariant spheres, 105-131 [Zbl 0982.55005]NEWLINENEWLINE\textit{Felix, Y.}, Two examples to illustrate properties of the group of self-equivalences of a finite CW complex \(X\)., 133-144 [Zbl 1059.55004]NEWLINENEWLINE\textit{Garvín, A.; Murillo, A.; Pavešić, P.; Viruel, A.}, Nilpotency and localization of groups of fibre homotopy equivalences, 145-157 [Zbl 0978.55006]NEWLINENEWLINE\textit{Hardie, K. A.; Kamps, K. H.}, The homotopy groups of the homotopy fibre of an induced map of function spaces, 159-167 [Zbl 0978.55011]NEWLINENEWLINE\textit{Hauschild, Volker}, Fibrations, self homotopy equivalences and negative derivations., 169-182 [Zbl 1086.55500]NEWLINENEWLINE\textit{Ishiguro, Kenshi}, Classifying spaces and a subgroup of the exceptional Lie group \(G_2\), 183-193 [Zbl 0997.55020]NEWLINENEWLINE\textit{Kahn, Donald; Schwartz, Christopher}, The structure of the Hurewicz homomorphism, 195-202 [Zbl 0986.55011]NEWLINENEWLINE\textit{Marcum, Howard J.}, Joins, diagonals and Hopf invariants, 203-224 [Zbl 0976.55011]NEWLINENEWLINE\textit{Maruyama, Ken-ichi}, A subgroup of self homotopy equivalences which is invariant on genus, 225-231 [Zbl 0978.55005]NEWLINENEWLINE\textit{Morisugi, Kaoru}, Composition structure of the self maps of \(SU(3)\) or \(Sp(2)\), 233-240 [Zbl 0982.55008]NEWLINENEWLINE\textit{Mukai, Juno}, Self-homotopy of a suspension of the real 4-projective space, 241-255 [Zbl 0982.55006]NEWLINENEWLINE\textit{Pan, Jianzhong; Woo, Moo Ha}, Phantom elements and its applications, 257-267 [Zbl 0976.55003]NEWLINENEWLINE\textit{Rutter, John W.}, Homotopy equivalences of lens spaces of one-relator groups, 269-292 [Zbl 0996.55006]NEWLINENEWLINE\textit{Shiga, H.; Tsukiyama, K.; Yamaguchi, T.}, Principal \(S^1\)-bundles and forgetful maps, 293-297 [Zbl 0977.55003]NEWLINENEWLINE\textit{Smith, Samuel Bruce}, Rational type of classifying spaces for fibrations, 299-307 [Zbl 0983.55009]NEWLINENEWLINE\textit{Arkowitz, Martin}, Problems on self-homotopy equivalences, 309-315 [Zbl 0973.55005]