(1) Department of Mathematics, Cleveland State University, Cleveland, OH 44115, USA;(2) Department of Mathematics, Saint Josephs University, Philadelphia, PA 19131, USA
Abstract:
The notion of a cyclic map g:AX is a natural generalization of a Gottlieb element in n(X). We investigate cyclic maps from a rational homotopy theory point of view. We show a number of results for rationalized cyclic maps which generalize well-known results on the rationalized Gottlieb groups.Mathematics Subject Classification (2000): 55P62, 55Q05
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s University, Philadelphia, PA 19131, USA
X is a natural generalization of a Gottlieb element in 
n(X). We investigate cyclic maps from a rational homotopy theory point of view. We show a number of results for rationalized cyclic maps which generalize well-known results on the rationalized Gottlieb groups.Mathematics Subject Classification (2000): 55P62, 55Q05