Decomposability of the \(H\)-spaces with bounded indecomposable homology
\textit{D. J. Anick}'s conjecture [Trans. Am. Math. Soc. 334, No. 2, 929-940 (1992; Zbl 0767.55008)] says: If \(X\) is a finite 1-connected CW-space then the loop space \(\Omega X\) is \(p\)-decomposable for all but a finite number of primes \(p\). NEWLINENEWLINENEWLINEThe author shows that any connected \(H\)-space of finite type with bounded indecomposable homology is \(p\)-decomposable for all sufficiently large primes \(p\).
scientific article; zbMATH DE number 1623444