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초록· 키워드
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We prove that a homogeneous square Einstein Finsler metric is either Riemannian or flat.
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참고문헌 (10)
참고문헌 신청
D. V. Alekseevskii / 1975 / Structure of homogeneous Riemannian spaces with zero Ricci curvature / Functional Anal. Appl 9 : 95 ~ 102
J. A. Wolf / 1960 / Sur la classification des vari´et´es riemanniennes homog`enes `a courbure con-stante / C. R. Math. Sci. Paris 250 : 3443 ~ 3445
J. A. Wolf / 2011 / Spaces of constant curvature / Surveys and Monographs of Amer. Math. Soc.
L. Zhou / 2010 / A local classification of a class of (α, β)-metrics with constant flag curvature / Differential Geom. Appl 28 (2) : 170 ~ 193
S. Deng / 2010 / Weakly symmetric Finsler spaces / Commun. Contemp. Math 12 (2) : 309 ~ 323
J. A. Wolf / 1960 / Sur la classification des vari´et´es riemanniennes homog`enes `a courbure con-stante / C. R. Math. Sci. Paris 250 : 3443 ~ 3445
J. A. Wolf / 2011 / Spaces of constant curvature / Surveys and Monographs of Amer. Math. Soc.
L. Zhou / 2010 / A local classification of a class of (α, β)-metrics with constant flag curvature / Differential Geom. Appl 28 (2) : 170 ~ 193
S. Deng / 2010 / Weakly symmetric Finsler spaces / Commun. Contemp. Math 12 (2) : 309 ~ 323
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