1980
DOI: 10.1143/jjap.19.l429
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Accelerated Aging Characteristics of InGaAsP/InP Buried Heterostructure Lasers Emitting at 1.3 µm

Abstract: A marked reduction of cw threshold current, to as low as 10 mA at 25°C, was achieved in 1.3 µm InGaAsP InP buried heterostructure lasers with optimized stripe widths of 1.5–2.5 µm, resulting in the feasibility of high temperature operation up to 95°C. For the first time, high temperature cw agings at 50 and 70°C were carried out for lasers in this wavelength region, with successful results.

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Cited by 24 publications
(3 citation statements)
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“…The program concentrates on the projection of 1.3-^m laser performance to 10°C, which is the system operating temperature. To accomplish this, a significant portion of our effort is devoted to the following: (1) the determination of activa tion energy(s) that governs the thermally accelerated mechanism(s); (2) the aging law that describes the time evolution of current at a specific temperature; (3) the projection of performance to the system operating temperature of 10°C; and, concurrently, (4) the identifica tion of the dominant failure mechanism(s) that will determine the life of the laser.…”
Section: Introductionmentioning
confidence: 99%
“…The program concentrates on the projection of 1.3-^m laser performance to 10°C, which is the system operating temperature. To accomplish this, a significant portion of our effort is devoted to the following: (1) the determination of activa tion energy(s) that governs the thermally accelerated mechanism(s); (2) the aging law that describes the time evolution of current at a specific temperature; (3) the projection of performance to the system operating temperature of 10°C; and, concurrently, (4) the identifica tion of the dominant failure mechanism(s) that will determine the life of the laser.…”
Section: Introductionmentioning
confidence: 99%
“…Many degradation mechanisms involve the diffusion of atoms and hence possess an Arrhenius time-temperature dependence, i.e., a re action rate given by R « exp Ë2. kT (2) where k is Boltzmann's constant, T is the absolute temperature, and E a is the activation energy. More complicated temperature-dependent reaction rates might be used, e.g., the Eyring equation.…”
Section: Activation Energy Of the Saturable Initially Occurring Mode mentioning
confidence: 99%
“…13. Alternatively, one might suppose that the time duration (τ) required for stabilization also obeys an Arrhenius equation like (2), so that with Ä(150)/Ä(135) replaced by r(135)/r(150), it is calculated that (£ 0 ), « 1.2 eV, using τ βν (135 ο 0) » 24 hours and T av (150°C) » 8 hours. There is no a priori reason that both calculations should have given equal answers, even apart from uncertainty in the data.…”
Section: Activation Energy Of the Saturable Initially Occurring Mode mentioning
confidence: 99%