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Showing 1 to 4 of 4 for “"Seiberg-Witten theory"”.

  1. Twisted Manolescu-Floer spectra for Seiberg-Witten monopoles

    … approximation technique and Conley index theory to Seiberg-Witten theory of 3-manifolds. Another part of the construction involves a concept of twisted parametrized spectra introduced by Douglas. We also provide explicit computation for the manifolds S 1 x S 2 and T 3 .

    mit Repository record for Twisted Manolescu-Floer spectra for Seiberg-Witten monopoles (opens in a new tab)

  2. Relative Hilbert scheme methods in pseudoholomorphic geometry

    … earlier defined by C. Taubes in his study of Seiberg-Witten theory on symplectic manifolds. Our central result is a proof of this conjecture, which thus makes available new proofs of some results concerning pseudoholomorphic curves which had previously only been accessible via gauge theory. …

    mit Repository record for Relative Hilbert scheme methods in pseudoholomorphic geometry (opens in a new tab)

  3. On the Riemannian geometry of Seiberg-Witten moduli spaces

    … give two constructions for Riemannian metrics on Seiberg-Witten moduli spaces. Both these constructions are naturally induced from the L2-metric on the configuration space. The construction of the so called quotient L2-metric is very similar to the one construction of an L2-metric on Yang-Mills …

    potsdam-diss Repository record for On the Riemannian geometry of Seiberg-Witten moduli spaces (opens in a new tab)

  4. Finite Dimensional Approximation and Pin(2)-equivariant Property for Rarita-Schwinger-Seiberg-Witten Equations

    … to a fixed spin structure on X, we define a Seiberg-Witten-like system of non-linear PDEs using Q and the Hodge-Dirac operator d∗ + d+ after suitable gauge-fixing. The moduli space of solutions M contains (3/2-spinors, purely imaginary 1-forms). Unlike in the case of Seiberg-Witten equations, …

    arkansas Repository record for Finite Dimensional Approximation and Pin(2)-equivariant Property for Rarita-Schwinger-Seiberg-Witten Equations (opens in a new tab)