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Papers - An explicit parallelization on products of spheres An explicit parallelization on products of spheres Abstract A classical theorem of Kervaire states that products of spheres are parallelizable if and only if at least one of the factors has odd dimension. I give explicit parallelizations, and show that the Calabi-Eckmann Hermitian structures on products of two odd-dimensional spheres are invariant with respect to these parallelizations.

Introduction Papers Families of strong KT structures in six dimensions Locally conformal Kähler reduction Structures related to parallelizations Strutture hermitiane e speciali su prodotti di sfere Old and New Structures on Products of Spheres An explicit parallelization on products of spheres Hopf surfaces: locally conformal Kähler metrics and foliations Hermitian and special structures on products of spheres