Self-Consistent Solution of the Diffusion and Current Spreading Problems in Oxide Stripe Lasers Using Integral Equations: An Application to Triple Stripe Lasers
Document Type
Article
Date of Original Version
1-1-1985
Abstract
The problem of current spreading and diffusion in oxide Stripe lasers leads to two coupled boundary value problems. This paper presents an efficient method for the simultaneous solution of these two problems based on the conversion of the two-dimensional Laplace equation representing the current spreading into integral equations by means of a contour integral. The power of the method is illustrated by its application to a coupled triple-stripe laser. Highlights of the numerical method are discussed. © 1985 IEEE.
Publication Title, e.g., Journal
IEEE Journal of Quantum Electronics
Volume
21
Issue
10
Citation/Publisher Attribution
Lengyel, G., and K. H. Zschauer. "Self-Consistent Solution of the Diffusion and Current Spreading Problems in Oxide Stripe Lasers Using Integral Equations: An Application to Triple Stripe Lasers." IEEE Journal of Quantum Electronics 21, 10 (1985): 1675-1682. doi: 10.1109/JQE.1985.1072553.