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CERTAIN SUBGROUPS OF SELF-HOMOTOPY EQUIVALENCES OF THE WEDGE OF TWO MOORE SPACES II.

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In the previous work [5] we have determined the group [수식] for [수식] for all integers q > 1. In this paper, we investigate the group [수식] for all odd numbers q > 1 .

Abstract

In the previous work [5] we have determined the group [수식] for [수식] for all integers q > 1. In this paper, we investigate the group [수식] for all odd numbers q > 1 .

참고문헌 (7)

  1. S. Araki, "Multiplicative structure in mod q cohomology theories I", Osaka J. Math, 2, pp.71~115 (1965)
  2. M. Arkowitz, "The group of self-homotopy equivalences: a survey. in Lecture Notes in Math. 1425", pp.170~203 (1990), Springer
  3. M. Arkowitz, "On ¯niteness of subgroups of self-homotopy equivalences", American Mathematical Society, 181, pp.1~25 (1995), Contemporary Mathematics
  4. M. Arkowitz, "Self-homotopy equivalences which induce the identity on homology, cohomology or homotopy groups", Topology Appl, 87, pp.133~154 (1998)
  5. M. Jeong, "Certain subgroups of self-homotopy equivalences of the Wedge of two Moore spaces. submitted", ~
  6. P. Hilton, "Homotopy Theory and Duality" (1965), Gordon and Breach
  7. E. Spanier, "Algebraic Topology" (1996), McGraw-Hill

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