2004
DOI: 10.1016/j.physletb.2004.04.051
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Harmonic superspaces from superstrings

Abstract: We derive harmonic superspaces for N = 2, 3, 4 SYM theory in four dimensions from superstring theory. The pure spinors in ten dimensions are dimensionally reduced and yield the harmonic coordinates. Two anticommuting BRST charges implement Grassmann analyticity and harmonic analyticity. The string field theory action produces the action and field equations for N=3 SYM theory in harmonic superspace.Stony Brook, 2/24/2004

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Cited by 16 publications
(10 citation statements)
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“…Consider now the space P 3 = CP 3 \CP 1 in which (λα) = 0. This space can be covered by two patches U + (λ1 = 0) and U − (λ2 = 0) with coordinates From (2.1) and (2.2), it is obvious that P 3 = U + ∪ U − coincides with the total space of the rank 2 holomorphic vector bundle 6 …”
Section: Local Coordinatesmentioning
confidence: 99%
See 1 more Smart Citation
“…Consider now the space P 3 = CP 3 \CP 1 in which (λα) = 0. This space can be covered by two patches U + (λ1 = 0) and U − (λ2 = 0) with coordinates From (2.1) and (2.2), it is obvious that P 3 = U + ∪ U − coincides with the total space of the rank 2 holomorphic vector bundle 6 …”
Section: Local Coordinatesmentioning
confidence: 99%
“…Here, Y is a subspace of CP 3|4 parametrized by three complex bosonic coordinates together with their complex conjugate and four (holomorphic) fermionic coordinates, Ω is a holomorphic measure for bosonic and fermionic coordinates, and 0,1 is the (0, 1)-component of a connection one-form on a rank n complex vector bundle E over CP 3|4 depending on both the bosonic and fermionic coordinates. It was shown [2] that there is a bijection between the moduli spaces of hCS theory (1.2) on the supermanifold CP 3|4 \CP 1|4 and of self-dual N = 4 super-Yang-Mills (SYM) theory on the space R 4 with a metric of signature (+ + + +) or (− − + +), depending on the reality conditions imposed on the supertwistor space (for related works see [3][4][5][6][7][8][9][10]). It was also demonstrated that the above twistor description allows one to recover Yang-Mills scattering amplitudes, in particular, maximally helicity violating (MHV) ones, 2 and to clarify the holomorphicity…”
Section: Introductionmentioning
confidence: 99%
“…These distributions appear in the computation of Green functions. For recent explicit applications see for instance [59]- [61] and references therein.…”
Section: Integration Rulesmentioning
confidence: 99%
“…First of all, we need to write the SO (10) representations such that we can extract SO(4) representations. By using the SU(4) notation of [18], the pure spinor λ α can be decomposed as…”
Section: Compactification To Four Dimensionsmentioning
confidence: 99%