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- W2950910367 abstract "On a compact surface endowed with any $Spinc$ structure, we give a formula involving the Energy-Momentum tensor in terms of geometric quantities. A new proof of a B{a}r-type inequality for the eigenvalues of the Dirac operator is given. The round sphere $mathbb{S}^2$ with its canonical $Spinc$ structure satisfies the limiting case. Finally, we give a spinorial characterization of immersed surfaces in $mathbb{S}^2times mathbb{R}$ by solutions of the generalized Killing spinor equation associated with the induced $Spinc$ structure on $mathbb{S}^2times mathbb{R}$" @default.
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- W2950910367 date "2012-04-02" @default.
- W2950910367 modified "2023-09-26" @default.
- W2950910367 title "The Energy-Momentum tensor on low dimensional $Spinc$ manifolds" @default.
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