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We study “Hardy-like” growth of the solutions of the -problem in strictly pseudo-convex domains in and we give a scripture result for functions in . The proofs of the statements announced here will appear elsewhere.
We study extensions to real coherent algebras of results given by O. Forster for Stein algebras. The proofs of the statements announced here will appear elsewhere.
We introduce Quantum Inner State manifolds (QIS manifolds) as (compact) -dimensional symplectic manifolds endowed with a -tamed almost complex structure and with a nowhere vanishing and normalized section of the bundle satisfying the condition .
We study the moduli space of QIS deformations of a given Calabi-Yau manifold, computing its tangent space and showing...
We give an example of a compact 6-dimensional non-Kähler symplectic manifold that satisfies the Hard Lefschetz Condition. Moreover, it is showed that is a special generalized Calabi-Yau manifold.
We study global properties of the twistor space over an even dimensional conformally flat manifold, proving that the twistor space is Kähler if and only if the manifold is conformally equivalent to the standard -dimensional sphere ().
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