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Comparison of Simultaneous Shock Temperature Measurements from Three Different Pyrometry Systems

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Abstract

Pyrometry is one of the most prevalent techniques for measuring temperature in shock physics experiments. However, the challenges of applying pyrometry in such highly dynamic environments produces multiple sources of uncertainty that require investigation. An outstanding question is the degree of agreement between different pyrometers and different experiments. Here we report a series of novel plate impact experiments with simultaneous thermal radiance measurements using three different multi-wavelength optical pyrometry systems, each with different spatial and temporal resolutions, on samples shocked to identical states. We compare the temperatures measured by each system and their associated uncertainties using a number of emissivity assumptions. The results shown that the measurements from all three systems agree within uncertainty. Some non-thermal light contamination was observed despite a number of prevention measures.

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Acknowledgements

The authors would like to thank Dave Pitman and Robert Denning for operating the gun facility. The AWE personnel would like to thank Tony Gallagher for technical drawing support and Neil Holmes for input on the impedance-matching slurry. T.O would like to thank Antony Glauser for helpful discussions on the application of probability density functions to pyrometry data. D.E.E., and D.J.C., thank Imperial College London, AWE, and the University of Oxford for their support. D.J.C also acknowledges the Engineering and Physical Sciences Research Council (EPSRC) for support through a Knowledge Transfer Secondment (KTS). Support for DEE provided by the Defence Science and Technology Laboratory (DSTL) is also gratefully acknowledged. UK Ministry of Defence © Crown Owned Copyright 2019/AWE.

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Correspondence to Thomas A. Ota.

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Appendix 1

Appendix 1

During the analysis presented here, an uncertainty in reflectivity in percentage terms is used. It is useful to discuss how uncertainty in reflectivity is translated to emissivity uncertainty.

In fixed uncertainties, because reflectivity and emissivity are complementary, see Eq. 2, the uncertainties are equal but opposite,

$$\Delta \varepsilon = - \Delta r,$$

where Δ denotes an absolute uncertainty. However, if proportional errors are defined such that,

$$\delta \varepsilon = \frac{\Delta \varepsilon }{\varepsilon };\;\delta r = \frac{\Delta r}{r},$$

where δ denotes proportional uncertainty, the relation is different. Rearranging the above expressions,

$$\varepsilon \delta \varepsilon = - r\delta r.$$

This expression can be used to determine,

$$\delta \varepsilon = \frac{r\delta r}{1 - r}.$$

Thus a 10% error in reflectivity on a baseline reflectivity of 0.9 will give a proportional emissivity error of 90%.

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Ota, T.A., Amott, R., Carlson, C.A. et al. Comparison of Simultaneous Shock Temperature Measurements from Three Different Pyrometry Systems. J. dynamic behavior mater. 5, 396–408 (2019). https://doi.org/10.1007/s40870-019-00201-2

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  • DOI: https://doi.org/10.1007/s40870-019-00201-2

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