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Laser Interferometric Temperature Measurement of Heated Substrates Used for High Tc Superconductor Deposition

Published online by Cambridge University Press:  28 February 2011

K. L. Saenger ,
R. A. Roy ,
J. Gupta ,
J. P. Doyle  and
J.J. Cuomo
K. L. Saenger
Affiliation:
IBM Research DivisionT. J. Watson Research CenterP.O. Box 218Yorktown Heights NY 10598.
R. A. Roy
Affiliation:
IBM Research DivisionT. J. Watson Research CenterP.O. Box 218Yorktown Heights NY 10598.
J. Gupta
Affiliation:
IBM Research DivisionT. J. Watson Research CenterP.O. Box 218Yorktown Heights NY 10598.
J. P. Doyle
Affiliation:
IBM Research DivisionT. J. Watson Research CenterP.O. Box 218Yorktown Heights NY 10598.
J.J. Cuomo
Affiliation:
IBM Research DivisionT. J. Watson Research CenterP.O. Box 218Yorktown Heights NY 10598.
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Abstract

Substrate temperature during film growth is an important processing parameter for vapor deposited films of the high Tc superconductors. In this paper we describe a novel, non-contact optical thermometry technique in which the temperature of a transparent substrate or “temperature sensor” is determined from its thermal expansion and refractive index change measured by laser interferometry. The technique is easy to implement and extremely accurate. Temperatures measured with this technique are reported for MgO substrates in varying degrees of thermal contact with a heated backing plate and compared to those measured conventionally by optical pyrometry or thermocouples in close proximity to the sample. The effect of the deposited film on the temperature of radiatively heated substrates will also be discussed.

Type
Research Article
Information
MRS Online Proceedings Library (OPL) , Volume 169: Symposium M – High Temperature Superconductors: Fundamental Properties and Novel Materials Processing , 1989 , 1161
Copyright
Copyright © Materials Research Society 1990

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References

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6 For clarity of notation we have taken the Fresnel reflection coefficient r23 to be real. When the refractive index of the sensor's backing material is complex, i.e. ñ3 = n3 + ik3, [r12r23 cos ø] in Eq. (1) is replaced by the quantity [Re(r23) cos ø + Im(r23) sin ø and r2 23 is replaced by |r23|2.Google Scholar
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8 Saenger, K.L. and Roy, R.A., work in progress.Google Scholar