The band gap dependencies of the threshold current and its radiative component are measured using high pressure techniques. Detailed theoretical calculations show that the band gap dependence of the internal losses plays a significant role in the band gap dependence of the radiative current. Temperature dependence measurements show that the radiative current accounts for 20% of the total threshold current at room temperature. This allows us to determine the pressure dependence of the non-radiative Auger recombination current, and hence to experimentally obtain the variation of the Auger coefficient C with band gap. © 2007 American Institute of Physics. ͓DOI: 10.1063/1.2722041͔The relative importance of different carrier recombination processes occurring in semiconductor diode lasers is strongly dependent on the band structure, material quality and laser geometry ͑e.g., cavity length, facet coatings, etc.͒. While a small amount of radiative recombination via spontaneous emission is desirable ͑to seed the stimulated emission process͒, other nonradiative recombination paths may contribute to the laser threshold current and are detrimental to the performance of the devices. For InGaAs͑P͒ / InP devices operating over the telecommunications range ͑1.3-1.6 m͒, it is known that Auger recombination plays an important role and is responsible for their high temperature sensitivity [1][2][3][4] . In order to understand these limiting processes and consequently to improve the performance of the devices, it is necessary to separate the contribution of the different recombination current paths. 1-6 Hydrostatic pressure is an ideal tool to investigate the current paths and their variation with band gap, and hence operating wavelength. In long wavelength semiconductor multiple quantum well lasers where leakage currents are small, it has been shown 1,5 that the threshold current I th can be written as the sum of monomolecular ͑ϰn͒, radiative ͑ϰn 2 ͒, and Auger ͑ϰn 3 ͒ recombination currents, where n is the carrier density at threshold ͑assuming that the hole and electron densities are equal͒. Thus I th = eV͑An + Bn 2 + Cn 3 ͒ where e is the electronic charge, V is the volume of the active region, and A, B, and C are the monomolecular, radiative, and Auger recombination coefficients, respectively. Good growth quality means that the monomolecular current is negligible in the InGaAs devices studied here. 1,5 The relative magnitudes of the remaining radiative and nonradiative currents have been experimentally studied via temperature and high pressure measurements. 1,5 Previous analyses were based on the theoretical assumption that for an ideal quantum well laser, the radiative current is proportional to the square of the band gap: I rad ϰ E g 2 , where E g is the band gap 7 although this had not been experimentally verified at room temperature. The pressure dependence of the radiative current has already been verified at low temperatures using a helium gas pressure system. 8 Since at cryogenic temperatures ͑T Ͻ 120 K͒ all of the inje...