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- W593018986 abstract "A notice has come from Prof. T. Takahashi that he recently proved: “there exists no Riemannian space $V^{3}$ of nagative constant $curvatiota ffe$ which can be regarded as a hyptrsurface of $a$ Euclidean space $E^{4}$ , that is, of class one in the sense of T. Y. Thomas (9)“. and this leads me to provc that the theorem is true not only with such $V^{3}$ but also with Ricmannian spaccs $V^{n}$ of negative constant curvaturc for general dimensions $n>2$." @default.
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- W593018986 date "1961-01-01" @default.
- W593018986 modified "2023-09-27" @default.
- W593018986 title "The Affirmative Generalizations of Takahashi's Class Theorem to Riemannian and Kaehlerian Spaces of General Dimensions." @default.
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