YU Hai-Bo , SHEN Wen-Huai . ON REDUCIBILITY OF THE SELF-HOMOTOPY EQUIVALENCES OF WEDGE SPACES[J]. Acta mathematica scientia, Series B, 2012 , 32(2) : 813 -817 . DOI: 10.1016/S0252-9602(12)60062-9

[1] Adams J F, Kuhn N J. Atomic spaces and spectra. Proc Edinb Math Soc, 1989, 32: 473–481

[2] Arkowitz M. The group of self-homotopy equivalences-a survey//Lecture notes in Math. 1425. Berlin: Springer, 1990

[3] Frank D, Kahn D W. Finite complexes with infinitely-generated groups of self-equivalences. Topology, 1977, 16: 189–192

[4] Maruyama K, Mimura M. On the group of self-homotopy equivalences of KP2_Sm. Mem Fac Sci Kyushu Univ, 1984, 38: 65–74

[5] Mimura M, Nishida G, Toda H. Localization of CW-complexes and its applications. J Math Soc Japan, 1971, 23: 593–621

[6] Oka S, Sawashita N, Sugawa M. On the group of self-equivalences of a maping cone. Hiroshima Math J, 1974, 4: 9–28

[7] Pavesic P. Reducibility of self-homotopy equivalences. Proc of the Royal Soc of Edinb, 2007, 137: 389–413

[8] Rutter J. The group of homotopy self-equivalences classes using an homotopy decomposition. Math Proc Cam Phil Soc, 1988, 103: 305–315

[9] Rutter J. Spaces of homotopy self-equivalences-a survey//Lecture notes in Math. 1662. Berlin: Springer, 1997

[10] Sieradski A J. Twisted self-homotopy equivalences. Pac J Math, 1970, 3: 789–802

[11] Yamaguchi K. On the self-homotopy equivalences of the wedge of certain cmplexes. Kodai Math J, 1983, 6: 1–30

[12] Yu H B, Shen W H, The self-homotopy equivalences of wedge spaces. Acta Math Sin (Chinese Ser), 2005, 48: 895–900