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Data-driven sensitivity inference for Thomson scattering electron density measurement systems.

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We developed a novel method to improve calibration parameters in multichannel measurement systems. This technique enhances measurement accuracy by accounting for dependent noise, significantly boosting data reliability.

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Area of Science:

  • Physics
  • Plasma Physics
  • Measurement Science

Background:

  • Multichannel measurement systems require precise calibration for accurate data acquisition.
  • Variations in sensitivity and noise amplitude across channels introduce significant uncertainties.
  • Existing methods often struggle to account for dependent noise in calibration parameters.

Purpose of the Study:

  • To develop a robust method for inferring calibration parameters in multichannel measurement systems.
  • To model and incorporate dependent noise and latent function properties into Gaussian process kernels.
  • To enhance the accuracy and reliability of measurements from complex systems like plasma diagnostics.

Main Methods:

  • Developed a method to infer calibration parameters (sensitivity, noise amplitude) from experimental data.
  • Modeled uncertainties in calibration parameters as dependent noise.
  • Implemented statistical properties of dependent noise and latent functions within a Gaussian process kernel.
  • Inferred parameters based on the statistical differences between dependent noise and latent functions.

Main Results:

  • Applied the method to a 141-channel Thomson scattering electron density measurement system for Large Helical Device plasma.
  • Evaluated correction factors for sensitivity (varying by ~10%) and noise amplitude (~2%) for each channel.
  • Demonstrated a five-fold increase in measurement accuracy after sensitivity correction.
  • Showed improved certainty in spatial derivative inference.

Conclusions:

  • The developed method effectively infers calibration parameters, significantly enhancing measurement accuracy.
  • Accounting for dependent noise within Gaussian process kernels is crucial for precise calibration.
  • This approach offers substantial improvements for complex multichannel diagnostic systems in plasma physics and beyond.