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http://dbpedia.org/ontology/abstract 在数学上,莱夫谢茨对偶是庞加莱对偶的一种拓展,使得最初的庞加莱对偶可以作用于带边流形 。它最初由莱夫谢茨于1926年提出。 , In mathematics, Lefschetz duality is a verIn mathematics, Lefschetz duality is a version of Poincaré duality in geometric topology, applying to a manifold with boundary. Such a formulation was introduced by Solomon Lefschetz, at the same time introducing relative homology, for application to the Lefschetz fixed-point theorem. There are now numerous formulations of Lefschetz duality or Poincaré–Lefschetz duality, or Alexander–Lefschetz duality.z duality, or Alexander–Lefschetz duality.
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rdfs:comment In mathematics, Lefschetz duality is a verIn mathematics, Lefschetz duality is a version of Poincaré duality in geometric topology, applying to a manifold with boundary. Such a formulation was introduced by Solomon Lefschetz, at the same time introducing relative homology, for application to the Lefschetz fixed-point theorem. There are now numerous formulations of Lefschetz duality or Poincaré–Lefschetz duality, or Alexander–Lefschetz duality.z duality, or Alexander–Lefschetz duality. , 在数学上,莱夫谢茨对偶是庞加莱对偶的一种拓展,使得最初的庞加莱对偶可以作用于带边流形 。它最初由莱夫谢茨于1926年提出。
rdfs:label Lefschetz duality , 莱夫谢茨对偶
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