Comultiplications of the Wedge of Two Moore Spaces

• Autorzy: Marek Golasiński , Daciberg Lima Gonçalves
• Języki publikacji: EN
• Wydawca: Institute of Mathematics Polish Academy of Sciences
• Czasopismo: Colloquium Mathematicum
• Rocznik: 1998
• Tom: 76
• Numer: 2
• Strony: 229-242

Daty

wydano

1998

otrzymano

1997-01-21

poprawiono

1997-05-28

poprawiono

1997-08-21

Twórcy

autor

Marek Golasiński

• Faculty of Mathematics and Informatics, Nicholas Copernicus University, Chopina 12/18, 87-100 Toruń, Poland

autor

Daciberg Lima Gonçalves

• Department of Mathematics-IME, University of São Paulo, Caixa Postal 66.281-AG. Cidade de São Paulo, 05315-970 São Paulo, Brasil

Bibliografia

• [1] M. Arkowitz and M. Golasiński, Co-H-structures on Moore spaces of type (G,2), Canad. J. Math. 46 (1994), 673-686.
• [2] M. Arkowitz and G. Lupton, Rational co-H-spaces, Comment. Math. Helv. 66 (1991), 79-109.
• [3] M. Arkowitz and G. Lupton, Equivalence classes of homotopy-associative comultiplications of finite complexes, J. Pure Appl. Algebra 102 (1995), 109-136.
• [4] M. G. Barratt, Track groups I, Proc. London Math. Soc. 5 (1955), 71-106; II, ibid., 285-329.
• [5] B H. J. Baues, Quadratic functors and metastable homotopy, J. Pure Appl. Algebra 91 (1994), 49-107.
• [6] M. Golasiński and D. L. Gonçalves, On co-Moore spaces, Math. Scand., to appear.
• [7] H P. J. Hilton, Homotopy Theory and Duality, Gordon and Breach, New York, 1965.
• [8] R. E. Mosher and M. C. Tangora, Cohomology Operations and Applications in Homotopy Theory, Harper and Row, New York, 1968.
• [9] C. M. Naylor, On the number of comultiplications of a suspension, Illinois J. Math. 12 (1968), 620-622.
• [10] G. W. Whitehead, Elements of Homotopy Theory, Springer, Berlin, 1978.