J. Rawnsley

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19992007

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math.SG2002

Moduli space of symplectic connections of Ricci type on $T^{2 n}$ ; a formal approach

M. Cahen, S. Gutt, J. Horowitz +1

We consider analytic curves $\nabla^{t}$ of symplectic connections of Ricci type on the torus $T^{2 n}$ with $\nabla^{0}$ the standard connection. We show, by a recursion argument, that…

math.SG1999

Symmetric symplectic spaces with Ricci-type curvature

M. Cahen, S. Gutt, J. Rawnsley

We determine the isomorphism classes of symmetric symplectic manifolds of dimension at least 4 which are connected, simply-connected and have a curvature tensor which has only one…

Moduli space of symplectic connections of Ricci type on T2n; a formal approach

Symmetric symplectic spaces with Ricci-type curvature

Moduli space of symplectic connections of Ricci type on $T^{2 n}$ ; a formal approach