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Nonexistence of Almost Complex Structures on S^(2m)×S^(2n)

Nonexistence of Almost Complex Structures on S^(2m)×S^(2n)
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摘要 Let X be a finite CW complex, and let ξ be a real vector bundle over X. We say that ξ has a complex structure if it is isomorphic to the real bundle r(ω)underlying some complex vector bundle ω over X. Let M be a closed connected smooth manifold. We say that M has an almost structure if its tangent bundle has a complex structure.
作者 唐梓洲
出处 《Chinese Science Bulletin》 SCIE EI CAS 1993年第7期529-532,共4页
关键词 ALMOST COMPLEX structure K-THEORY Hirzebruch’s SIGNATURE theorem. almost complex structure, K-theory Hirzebruch's signature theorem.
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