A Hodge type decomposition for spinor valued forms

M. J. Slupinski

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Capelli identities for Lie superalgebras

Maxim Nazarov (1997)

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Automorphic representations and Lefschetz numbers

Jürgen Rohlfs, Birgit Speh (1989)

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Quantization of the Marsden-Weinstein reduction for extended Dynkin quivers

Martin P. Holland (1999)

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Super boson-fermion correspondence

Victor G. Kac, J. W. Van de Leur (1987)

Annales de l'institut Fourier

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We establish a super boson-fermion correspondence, generalizing the classical boson-fermion correspondence in 2-dimensional quantum field theory. A new feature of the theory is the essential non-commutativity of bosonic fields. The superbosonic fields obtained by the super bosonization procedure from super fermionic fields form the affine superalgebra $\tilde{g} l_{1 | 1}$ . The converse, super fermionization procedure, requires introduction of the super vertex operators. As applications, we give vertex...

$C^{- \infty}$ -Whittaker vectors for complex semisimple Lie groups, wave front sets, and Goldie rank polynomial representations

Hisayosi Matumoto (1990)

Annales scientifiques de l'École Normale Supérieure

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Displaying similar documents to “A Hodge type decomposition for spinor valued forms”

Capelli identities for Lie superalgebras

Automorphic representations and Lefschetz numbers

Quantization of the Marsden-Weinstein reduction for extended Dynkin quivers

Super boson-fermion correspondence

C - ∞ -Whittaker vectors for complex semisimple Lie groups, wave front sets, and Goldie rank polynomial representations

$C^{- \infty}$ -Whittaker vectors for complex semisimple Lie groups, wave front sets, and Goldie rank polynomial representations