Self maps of HP^n via the unstable Adams spectral sequence
classification
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keywords
mapsselfadamssequencespectralunstablecasesclassification
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We use obstruction theory based on the unstable Adams spectral sequence to construct self maps of finite quaternionic projective spaces. As a result, a conjecture of Feder and Gitler regarding the classification of self maps up to homology is proved in two new cases.
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