## Abstract

An exceptional N=8 superconformal algebra in two dimensions is constructed. It includes a multiplet of Kac-Moody currents in the adjoint representation of Spin(7) and a multiplet of supercurrents in the spinor representation of Spin(7), besides the energy-momentum tensor. It involves both central terms and quadratically non-linear terms in the supercommutators. The Moebius subsuperalgebra is reduced to F(4). The existence of the entire construction is accounted for by the remarkable properties of octonions. (author). 16 refs.

Fradkin, E S;

^{[1] }Linetsky, V Ya^{[2] }- International Centre for Theoretical Physics, Trieste (Italy)
- AN SSSR, Moscow (USSR). Fizicheskij Inst.

## Citation Formats

Fradkin, E S, and Linetsky, V Ya.
An exceptional N=8 superconformal algebra in two dimensions associated with F(4).
IAEA: N. p.,
1991.
Web.

Fradkin, E S, & Linetsky, V Ya.
An exceptional N=8 superconformal algebra in two dimensions associated with F(4).
IAEA.

Fradkin, E S, and Linetsky, V Ya.
1991.
"An exceptional N=8 superconformal algebra in two dimensions associated with F(4)."
IAEA.

@misc{etde_10118442,

title = {An exceptional N=8 superconformal algebra in two dimensions associated with F(4)}

author = {Fradkin, E S, and Linetsky, V Ya}

abstractNote = {An exceptional N=8 superconformal algebra in two dimensions is constructed. It includes a multiplet of Kac-Moody currents in the adjoint representation of Spin(7) and a multiplet of supercurrents in the spinor representation of Spin(7), besides the energy-momentum tensor. It involves both central terms and quadratically non-linear terms in the supercommutators. The Moebius subsuperalgebra is reduced to F(4). The existence of the entire construction is accounted for by the remarkable properties of octonions. (author). 16 refs.}

place = {IAEA}

year = {1991}

month = {Oct}

}

title = {An exceptional N=8 superconformal algebra in two dimensions associated with F(4)}

author = {Fradkin, E S, and Linetsky, V Ya}

abstractNote = {An exceptional N=8 superconformal algebra in two dimensions is constructed. It includes a multiplet of Kac-Moody currents in the adjoint representation of Spin(7) and a multiplet of supercurrents in the spinor representation of Spin(7), besides the energy-momentum tensor. It involves both central terms and quadratically non-linear terms in the supercommutators. The Moebius subsuperalgebra is reduced to F(4). The existence of the entire construction is accounted for by the remarkable properties of octonions. (author). 16 refs.}

place = {IAEA}

year = {1991}

month = {Oct}

}