The excitation dynamics of site diluted magnets can be described at low energies (long length scales) by magnons, and above a crossover frequency, ωc, (short length scales) by fractons. The density of fracton states is given by $$N(\omega )\alpha \omega ^{\bar d - 1} $$ , where $$\bar \bar d$$ is the fracton dimensionality. Dilution gives rise to a characteristic length ξ∝(p−p c)ν, wherep c is the critical concentration for (magnetic) percolation. The crossover frequency ωc is proportional to ξ-1[1+(θ/2)], where θ is the rate at which the diffusion constant decays with distance for diffusion on an equivalent network. A fractal dimensionD describes the density of magnetic sites on the infinite network, and $$\bar \bar d = 2D/(2 + \theta )$$ . For percolating networks, $$\bar \bar d \simeq {4 \mathord{\left/ {\vphantom {4 3}} \right. \kern-\nulldelimiterspace} 3}$$ for all dimensions ≥2. Neutron scattering structure factor measurements by Uemura and Birgeneau compare well with calculations using fracton concepts. Magnons are extended at low energies, while the fracton states are geometrically localized, with a wave function envelope proportional to exp $$\{ - [{r \mathord{\left/ {\vphantom {r {\Lambda (\omega )}}} \right. \kern-\nulldelimiterspace} {\Lambda (\omega )}}]^{d_\phi } \} $$ . Here, $$\Lambda (\omega ) \propto \omega ^{{{ - \bar d} \mathord{\left/ {\vphantom {{ - \bar d} D}} \right. \kern-\nulldelimiterspace} D}} $$ is the fracton length scale at frequency ω. The exponentd ϕ lies between 1 andd min, the chemical length index (of the order of 1.6 in three dimensions). The localization of the magnetic excitations causes a spread in the NMR relaxation rates. A given nuclear moment will experience only a limited set of fracton excitations, resulting in an overall non-exponential decay of the NMR relaxation signal. When strong cross-relaxation is present, the relaxation will be exponential, but the temperature dependence will be strongly altered from the concentrated result.