where E i and I i are respectively the field and intensity of light propagating only along the path i. The sum of intensities along all the paths leads to the diffusion result, as in Eq. 1.3. The interference term can not in practice be calculated for a single configuration of the distribution of scatterers, but statistical properties (intensity distributions or spatial correlations for example) can be derived [12-15]. where the ensemble-average of fields from path j i, i * is 0 for independent scatterers. The fields from the time-reversed paths i and i * are equal, provided the time-reversal symmetry is not broken [17]. Time-reversed paths always interfere constructively, and therefore double the intensity of light returning to the origin A, compared to the case when no interference is present. If the point A is not inside the multiple-scattering medium, but is outside, in the far field, the factor 2 increase in intensity of I A→A compared to I A→B leads to the so-called coherent or enhanced backscattering (EBS). In the exact backscattered direction, where the incident and outgoing wave vectors are opposite, the interference of the time-reversed paths is fully constructive and the intensity is twice the diffusion expectation. In practice, the EBS is a cone of light, on top of the diffuse background, as showed in Fig. 1.3b. At exact backscattering (in the center of Fig. 1.3b), a multiple-scattering sample reflects up to twice as much intensity as outside the EBS cone. The EBS cone is characteristic of the multiple scattering of waves, and its width is related to the two length scales involved, and λ respectively, as λ/. The EBS cone is fully derived and described in section 2.6. 1.2.3 Anderson localization The constructive interference of time-reversed paths leads to a more dramatic effect than the EBS. The higher intensity I A→A compared to I A→B means that the probability of a photon