Abstract-Three-dimensional (3D) particle-in-cell (PIC) simulations are used to investigate the interaction of ultrahigh intensity lasers (> 10 20 W/cm −2 ) with matter at overcritical densities. Intense laser pulses are shown to penetrate up to relativistic critical density levels and to be strongly self-focused during this process. The heat flux of the accelerated electrons is observed to have an annular structure when the laser is tightly focused, showing that a large fraction of fast electrons is accelerated at an angle. These results shed light into the multi-dimensional effects present in laser-plasma interactions of relevance to fast ignition of fusion targets and laser-driven ion acceleration in plasmas.Index Terms-Intense lasers, fast ignition, plasma-based accelerators, three-dimensional particle-in-cell simulations.T HE interaction of ultraintense laser pulses with matter has opened the way to the exploration of highly nonlinear physical regimes of interest for many applications such as fast ignition of fusion targets [1], [2] or compact plasma based accelerators [3], [4]. In many of these scenarios, the laser frequency is lower than the plasma frequency of the ionized target (overcritical target) and therefore the laser cannot penetrate deep into the plasma, being reflected and/or absorbed.The detailed study of laser absorption is crucial in order to understand the generation of fast electrons in these regimes. However, overcritical targets are difficult to probe experimentally and therefore many experimental results rely on particle-in-cell (PIC) simulations in order to better understand laser absorption and fast electron acceleration. Most of the simulation studies are limited to one-dimensional (1D) [5] and two-dimensional (2D) [6] simulations, due to the need to resolve the fine temporal and spacial scales of plasmas at very high densities.In this paper we present 3D OSIRIS [7] simulations of the interaction of ultraintense laser pulses with overcritical targets in order to study some of the multi-dimensional features of