
We determine the structure of the zero-set of the Nijenhuis tensor of the natural almost complex structure \(J_ 1\) on the total space of the bundle \(J(G/K,g)\) of Hermitian structures on the tangent spaces of any even-dimensional Riemannian symmetric space \(G/K\) of compact or non- compact type.
groupes de lie, Nijenhuis tensor, Hermitian structures, groupes topologiques, Global differential geometry of Hermitian and Kählerian manifolds, symplectique et de poisson, Riemannian symmetric space, Géométrie riemannienne, Topologie générale, Article, 510.mathematics, Differential geometry of homogeneous manifolds, almost complex structure, Géométries différentielle et infinitésimale, Differential geometry of symmetric spaces, intégrale
groupes de lie, Nijenhuis tensor, Hermitian structures, groupes topologiques, Global differential geometry of Hermitian and Kählerian manifolds, symplectique et de poisson, Riemannian symmetric space, Géométrie riemannienne, Topologie générale, Article, 510.mathematics, Differential geometry of homogeneous manifolds, almost complex structure, Géométries différentielle et infinitésimale, Differential geometry of symmetric spaces, intégrale
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