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Almost K\"ahler metrics with non-positive scalar curvature which are Euclidean away from a compact set

Almost K\"ahler metrics with non-positive scalar curvature which are Euclidean away from a compact set

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Abstract

On R2n, n ≥ 2, with the standard symplectic structure we construct compatible almost K¨ahler metrics with negative scalar curvature on a polydisc which are Euclidean away from the polydisc.

참고문헌 (5)

  1. "On the set of metrics associated to a symplectic or contact form", (3) (1983)
  2. "Pseudoholomorphic curves in symplectic manifolds", 82(2) (1985)
  3. "Scalar curvature and hammocks", 313(3), pp.385~407 (1999)
  4. "Metrics of negative Ricci curvature", 140(3) (1994)
  5. "The Seiberg-Witten invariants and symplectic forms", 1 1994 (1994)

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