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In general relativity, the Weyl metrics (named after the German-American mathematician Hermann Weyl) are a class of static and axisymmetric solutions to Einstein's field equation. Three members in the renowned Kerr–Newman family solutions, namely the Schwarzschild, nonextremal Reissner–Nordström and extremal Reissner–Nordström metrics, can be identified as Weyl-type metrics.

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  • ワイル計量 (ja)
  • Weyl metrics (en)
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  • In general relativity, the Weyl metrics (named after the German-American mathematician Hermann Weyl) are a class of static and axisymmetric solutions to Einstein's field equation. Three members in the renowned Kerr–Newman family solutions, namely the Schwarzschild, nonextremal Reissner–Nordström and extremal Reissner–Nordström metrics, can be identified as Weyl-type metrics. (en)
  • 一般相対性理論において、ワイル計量(ワイルけいりょう 英: Weyl metrics、ドイツ系アメリカ人数学者ヘルマン・ワイルに由来)とは、アインシュタイン方程式の「静的」で「軸対称」な解の総称である。カー・ニューマン計量に分類される三つの有名な解、すなわちシュワルツシルト計量、非極限的ライスナー・ノルドシュトロム計量、極限的ライスナー・ノルドシュトロム計量がワイル型計量と言える。 (ja)
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  • In general relativity, the Weyl metrics (named after the German-American mathematician Hermann Weyl) are a class of static and axisymmetric solutions to Einstein's field equation. Three members in the renowned Kerr–Newman family solutions, namely the Schwarzschild, nonextremal Reissner–Nordström and extremal Reissner–Nordström metrics, can be identified as Weyl-type metrics. (en)
  • 一般相対性理論において、ワイル計量(ワイルけいりょう 英: Weyl metrics、ドイツ系アメリカ人数学者ヘルマン・ワイルに由来)とは、アインシュタイン方程式の「静的」で「軸対称」な解の総称である。カー・ニューマン計量に分類される三つの有名な解、すなわちシュワルツシルト計量、非極限的ライスナー・ノルドシュトロム計量、極限的ライスナー・ノルドシュトロム計量がワイル型計量と言える。 (ja)
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