Abstract
We describe the harmonic superspace formulation of the Witten-Manin supertwistor correspondence for N=3 extended super Yang-Mills theories. The essence in that on being sufficiently supersymmetrised (up to the N=3 extension), the Yang-Mills equations of motion can be recast in the form of Cauchy-Riemann-like holomorphicity conditions for a pair of prepotentials in the appropriate harmonic superspace. This formulation makes the explicit construction of solutions a rather more tractable proposition than previous attempts. (orig.)
Devchand, C;
[1]
Ogievetsky, V
[2]
- Joint Inst. for Nuclear Research, Dubna (Russian Federation)
- Bonn Univ. (Germany). Physikalisches Inst.
Citation Formats
Devchand, C, and Ogievetsky, V.
Integrability of N=3 super Yang-Mills equations.
Germany: N. p.,
1993.
Web.
Devchand, C, & Ogievetsky, V.
Integrability of N=3 super Yang-Mills equations.
Germany.
Devchand, C, and Ogievetsky, V.
1993.
"Integrability of N=3 super Yang-Mills equations."
Germany.
@misc{etde_10140991,
title = {Integrability of N=3 super Yang-Mills equations}
author = {Devchand, C, and Ogievetsky, V}
abstractNote = {We describe the harmonic superspace formulation of the Witten-Manin supertwistor correspondence for N=3 extended super Yang-Mills theories. The essence in that on being sufficiently supersymmetrised (up to the N=3 extension), the Yang-Mills equations of motion can be recast in the form of Cauchy-Riemann-like holomorphicity conditions for a pair of prepotentials in the appropriate harmonic superspace. This formulation makes the explicit construction of solutions a rather more tractable proposition than previous attempts. (orig.)}
place = {Germany}
year = {1993}
month = {Oct}
}
title = {Integrability of N=3 super Yang-Mills equations}
author = {Devchand, C, and Ogievetsky, V}
abstractNote = {We describe the harmonic superspace formulation of the Witten-Manin supertwistor correspondence for N=3 extended super Yang-Mills theories. The essence in that on being sufficiently supersymmetrised (up to the N=3 extension), the Yang-Mills equations of motion can be recast in the form of Cauchy-Riemann-like holomorphicity conditions for a pair of prepotentials in the appropriate harmonic superspace. This formulation makes the explicit construction of solutions a rather more tractable proposition than previous attempts. (orig.)}
place = {Germany}
year = {1993}
month = {Oct}
}