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In mathematics, the Bochner–Kodaira–Nakano identity is an analogue of the Weitzenböck identity for hermitian manifolds, giving an expression for the antiholomorphic Laplacian of a vector bundle over a hermitian manifold in terms of its complex conjugate and the curvature of the bundle and the torsion of the metric of the manifold. It is named after Salomon Bochner, Kunihiko Kodaira, and .

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  • Bochner–Kodaira–Nakano identity (en)
  • Bochner–Kodaira–Nakanos identitet (sv)
  • 博赫纳–小平–中野恒等式 (zh)
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  • In mathematics, the Bochner–Kodaira–Nakano identity is an analogue of the Weitzenböck identity for hermitian manifolds, giving an expression for the antiholomorphic Laplacian of a vector bundle over a hermitian manifold in terms of its complex conjugate and the curvature of the bundle and the torsion of the metric of the manifold. It is named after Salomon Bochner, Kunihiko Kodaira, and . (en)
  • Inom matematiken är Bochner–Kodaira–Nakanos identitet en analogi av för , som ger ett uttryck för Laplacianen av en vektorknippe över en hermiteisk mångfald i termer av dess komplexa konjugat och krökningen av knippet och torsionen av metriken av mångfalden. Den är uppkallad efter , Kunihiko Kodaira och . (sv)
  • 在数学中，博赫纳–小平–中野恒等式是上的类比，它给出埃尔米特流形上向量丛的拉普拉斯算子的表达式，根据其复共轭，丛的曲率和流形度规的挠率。它以，小平邦彦和的名字命名。 (zh)
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  • In mathematics, the Bochner–Kodaira–Nakano identity is an analogue of the Weitzenböck identity for hermitian manifolds, giving an expression for the antiholomorphic Laplacian of a vector bundle over a hermitian manifold in terms of its complex conjugate and the curvature of the bundle and the torsion of the metric of the manifold. It is named after Salomon Bochner, Kunihiko Kodaira, and . (en)
  • Inom matematiken är Bochner–Kodaira–Nakanos identitet en analogi av för , som ger ett uttryck för Laplacianen av en vektorknippe över en hermiteisk mångfald i termer av dess komplexa konjugat och krökningen av knippet och torsionen av metriken av mångfalden. Den är uppkallad efter , Kunihiko Kodaira och . (sv)
  • 在数学中，博赫纳–小平–中野恒等式是上的类比，它给出埃尔米特流形上向量丛的拉普拉斯算子的表达式，根据其复共轭，丛的曲率和流形度规的挠率。它以，小平邦彦和的名字命名。 (zh)
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