In this Letter, we experimentally demonstrate the enhancement of the inhomogeneous second harmonic conversion in the opaque region of a GaAs cavity with efficiencies of the order of 0.1% at 612 nm, using 3 ps pump pulses having peak intensities of the order of 10 MW=cm 2 . We show that the conversion efficiency of the inhomogeneous, phase-locked second harmonic component is a quadratic function of the cavity factor Q. © 2011 Optical Society of America OCIS codes: 190.2620, 190.5530. Second harmonic generation (SHG) [1][2][3] is perhaps the most studied nonlinear optical phenomenon. When a fundamental field (FF) impinges on a χ ð2Þ material, the resulting polarization is a quadratic function of the field. The generated second harmonic (SH) signal has a carrier frequency that doubles the FF one. Even though the general solution of a problem that includes dispersion and absorption is rather complicated, it is possible to derive approximate solutions that elucidate shape and behavior of the generated SH [1]. The general solution of an inhomogeneous (INH) set of differential equations consists of two parts: the first is the solution of the homogeneous (HOM) equations, the second is a particular solution of the INH system. The former (HOM SH) has a well-known expression, and its behavior and efficiency have been investigated extensively, especially under phase matching conditions, i.e., the fields propagate with the same phasevelocity [4][5][6]. The latter (INH SH) does not have an exact or unique form. The INH solution manifests itself under phase-mismatched conditions with conversion efficiencies smaller than the phase-matched case. This is why the study of the INH SH has generated very little interest.During the last few decades, relatively few studies have reported this twofold nature of the generated SH signal, aspect that gives rise to Maker fringes [7,8] and a double-peaked SH signal shape [9][10][11]. Nevertheless, efforts have remained focused on studying phasematched SHG to ensure maximum conversion efficiency. As we will see later [12], in uniform media, only the HOM SH component can be enhanced, a situation that makes the INH SH component more difficult to observe.This relative lack of knowledge regarding the dynamics of pulses generated in the mismatched regime and the availability of laser sources with ever decreasing pulse durations made it necessary that a systematic investigation of the INH SH be undertaken [12,13]. Since it is not an easy task to glean its properties from the implicit form of the analytical solution, one has to rely on numerical studies. In [12,13], the dynamics of the INH SH component is discussed in some detail. This component of the SH is always present during propagation and travels bound to the FF with the same velocity. Once generated within the first few coherence lengths, as the pump pulse traverses the entry interface, the SH energy clamps with no further energy exchange with the pump pulse. Even under phase-mismatched conditions, the carrier wave vector of the trapped I...