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Fubini–Study metric
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1	¨ GENERALIZATIONS OF KAHLER-RICCI SOLITONS ON PROJECTIVE BUNDLES GIDEON MASCHLER AND CHRISTINA W. TØNNESEN-FRIEDMAN Add to Reading List Source URL: mathcs.clarku.edu Language: English - Date: 2014-08-12 14:55:56 Complex manifolds Curvature Symplectic geometry Fubini–Study metric Projective geometry Scalar curvature Closed and exact differential forms Geometry Differential topology Differential geometry
2	Week 8 (due May[removed]a) Let M be a K¨ahler manifold with K¨ahler metric gi¯j . Show that the only nonvanishing components of the Riemann tensor are Ri¯jk¯l = −R¯jik¯l = −Ri¯jk¯l = R¯ji¯lk . Show that mi Add to Reading List Source URL: www.theory.caltech.edu Language: English - Date: 2009-05-21 13:17:42 Curvature Riemannian manifolds Tensors Complex manifolds Symplectic geometry Ricci curvature Einstein manifold Riemann curvature tensor Fubini–Study metric Geometry Differential geometry Theoretical physics
3	SHAPE MANIFOLDS, PROCRUSTEAN METRICS, AND COMPLEX PROJECTIVE SPACES DAVID G. KENDALL Add to Reading List Source URL: image.diku.dk Language: English - Date: 2009-09-10 07:05:24 Differential geometry Projective geometry Differential topology Fubini–Study metric Manifold Metric space Sectional curvature Jet Geometry Topology Mathematics
4	PDF Document Add to Reading List Source URL: chaos.if.uj.edu.pl Language: English - Date: 2005-09-08 09:56:40 Quantum state Density matrix Bloch sphere Quantum channel Matrix Quantum operation Hilbert space Pauli matrices Fubini–Study metric Quantum mechanics Physics Bures metric