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Doping process control in silicon epitaxy (III). Realization of optimum control function

✍ Scribed by Dr. F. Richter; Dipl.-Chem. G. Kósza; Dr. R. Sperling; Dr. P. Valkó


Publisher
John Wiley and Sons
Year
1985
Tongue
English
Weight
349 KB
Volume
20
Category
Article
ISSN
0232-1300

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✦ Synopsis


llealizatiuii of Optiiiiuin Coiitrul Fuiictiun

1. I n Crod uct,iuii

'l'lie topic of this paper is the fortilation of defined doping profilcs in silicon epitaxial layers grown hy chetiiical vapour deposition. For t.his purpose we treat,ed the epitaxial reactor as a linear cont,rol systeni, using u ( t ) = Ig p:'),t(t) as the input and y ( t ) = Ig N ( t ) as the output.

and N ( t ) represent the input partial pressure of t,hc dopant 4ource and the concentration of incorporated iiiipiirity at.oiiis, respectively.)

A procedure for the forriiat,iori of defined doping profiles was developed, which consists of the following steps: 1. 1)eterniination of the transition properties (described by the transition function h ( t ) of the system, using an approach siniilar to REIF et al. (1978, l979), 2. C!alculation of t h e optirnal c:ontrol funvtion relating t o any certain defined doping profile, using linear-quadratic* control theory (BKYSON, Yu-Crrl Ho ; CSAKI), 3 . Experitiiental realization of such optiiiial control funct'iori using a conventional CVD reactor. St>cps 1 and 2 of t h i s proccdure arc presentcd in t'he first two parts of this serics, using SiH, and PH, as Silicon and dopant source, respectively ( KGSZA et al. ; V A L K ~ ct a].). I n Part 11 optiinal control functions for a desired ahrupt high-low transition


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Doping process control in silicon epitax
✍ Dipl.-Chem. G. Kósza; Dip1.-Phys. T. Morgenstern; Dr. F. Richter; Dr. P. Valkó 📂 Article 📅 1983 🏛 John Wiley and Sons 🌐 English ⚖ 451 KB

The transition behaviour of the phosphorus incorporation in silicon epitaxial layers grown in a CVD reactor has been investigated, considering the reactor as a linear control system with u = lg pOpR, ( t ) as the input and y = lg N ( t ) as the output. The response of system to both upward and downw