  We study the local load sharing fiber bundle model and its energy burst
statistics. While it is known that the avalanche size distribution of the model
is exponential, we numerically show here that the avalanche size ($s$) and the
corresponding energy burst ($E$) in this version of the model have a non-linear
relation ($E\sim s^{\gamma}$). Numerical results indicate that $\gamma\approx
2.5$ universally for different failure threshold distributions. With this
numerical observation, it is then possible to show that the energy burst
distribution is a power law, with a universal exponent value of $-(\gamma+1)$.
