Self-Dual Gauge Fields in Eight Dimensions

Authors

Ayşe Hümeyra BİLGE
Tekin DERELİ
Şahin KOÇAK

Abstract

Self-dual gauge fields in even dimensional spaces are characterised by a set of constraints on the eigenvalues of F. We derive a new topological bound \int_{M} ( F,F )^2 \geq \int_{M} p_1^2 on a compact 8-manifold M where p_1 is the first Pontrjagin class of the SO(n) Yang-Mills bundle. Self-dual fields realise the lower bound.

DOI

-

First Page

361

Last Page

367

Recommended Citation

BİLGE, A. H, DERELİ, T, & KOÇAK, Ş (1997). Self-Dual Gauge Fields in Eight Dimensions. Turkish Journal of Physics 21 (3): 361-367. https://doi.org/-