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Further proofreading, while this is on the front page
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LSpice
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i have the following question. letLet $M$ be a compact, real analytic, riemannian manifold with real analytic metric $g$. doesDoes the tangent bundle admit always aadmit an Einstein metric ?

marco

i have the following question. let $M$ be a compact, real analytic, riemannian manifold with real analytic metric $g$. does the tangent bundle admit always a Einstein metric ?

marco

Let $M$ be a compact, real analytic, riemannian manifold with real analytic metric $g$. Does the tangent bundle always admit an Einstein metric ?

einstein Einstein metrics on the tangent bundle

hi,

i have the following question. let $M$ be a compact, real analytic, riemannian manifold with real analytic metric $g$. does the tangent bundle admit always a einsteinEinstein metric ?

marco

einstein metrics on the tangent bundle

hi,

i have the following question. let $M$ be a compact, real analytic, riemannian manifold with real analytic metric $g$. does the tangent bundle admit always a einstein metric ?

marco

Einstein metrics on the tangent bundle

i have the following question. let $M$ be a compact, real analytic, riemannian manifold with real analytic metric $g$. does the tangent bundle admit always a Einstein metric ?

marco

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william
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einstein metrics on the tangent bundle

hi,

i have the following question. let $M$ be a compact, real analytic, riemannian manifold with real analytic metric $g$. does the tangent bundle admit always a einstein metric ?

marco