Heat kernel measure on central extension of current groups in any dimension.
Léandre, Rémi (2006)
SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]
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Displaying similar documents to “The energy representation of Sobolev-Lie groups”
Heat kernel measure on central extension of current groups in any dimension.
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We study the invariant symbolic calculi associated with the unitary irreducible representations of a compact Lie group.
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It is shown, using techniques inspired by the method of orbits, that each non-zero mass, positive energy representation of the Poincaré group can be obtained via contraction from the discrete series of representations of .
Wiener functionals on spaces of Lie algebra valued 1-currents, and unitary representations of currents groups.
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