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The singularities of Yang-Mills connections for bundles on a surface.

Johannes Huebschmann (1996)

Mathematische Zeitschrift

The singularities of Yang-Mills connections for bundles on a surface.

Johannes Huebschmann (1995)

Mathematische Zeitschrift

The singularity structureοf the Yang-Mills configuration space

Jürgen Fuchs (1997)

Banach Center Publications

The geometric description of Yang–Mills theories and their configuration space $ℳ$ is reviewed. The presence of singularities in M is explained and some of their properties are described. The singularity structure is analysed in detail for structure group SU(2). This review is based on [28].

Unitons and their moduli.

Anand, Christopher Kumar (1996)

Electronic Research Announcements of the American Mathematical Society [electronic only]

Witten's Conjecture for many four-manifolds of simple type

Paul M. N. Feehan, Thomas G. Leness (2015)

Journal of the European Mathematical Society

We prove that Witten’s Conjecture [40] on the relationship between the Donaldson and Seiberg-Witten series for a four-manifold of Seiberg-Witten simple type with $b_{1} = 0$ and odd $b_{2}^{+} \geq 3$ follows from our $(3)$ -monopole cobordism formula [6] when the four-manifold has $c_{1}^{2} \geq χ_{h} - 3$ or is abundant.

Displaying 41 – 45 of 45

The singularities of Yang-Mills connections for bundles on a surface.

The singularities of Yang-Mills connections for bundles on a surface.

The singularity structureοf the Yang-Mills configuration space

Unitons and their moduli.

Witten's Conjecture for many four-manifolds of simple type

Currently displaying 41 – 45 of 45