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Creators/Authors contains: "Loizides, Yiannis"

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  1. ; ; ; (, International Mathematics Research Notices)
    Abstract We show, under an orientation hypothesis, that a log symplectic manifold with simple normal crossing singularities has a stable almost complex structure, and hence is Spin$$_c$$. In the compact Hamiltonian case we prove that the index of the Spin$$_c$$ Dirac operator twisted by a prequantum line bundle satisfies a $[Q,R]=0$ theorem. 
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  2. ; ; (, Advances in Mathematics)
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  3. ; ; (, Journal of Symplectic Geometry)
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  4. ; (, Journal of Functional Analysis)
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  5. ; ; (, Journal of Symplectic Geometry)
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