Abstract

The International Monitoring System is being set up aiming to detect violations of the Comprehensive Nuclear-Test-Ban Treaty. Suspicious radioxenon detections were made by the International Monitoring System after the third announced nuclear test conducted by the Democratic People’s Republic of Korea (DPRK). In this paper, inverse atmospheric transport and dispersion modelling was applied to these detections, to determine the source location, the release term and its associated uncertainties. The DPRK nuclear test site was found to be a likely source location, though a second likely source region in East Asia was found by the inverse modelling, partly due to the radioxenon background from civilian sources. Therefore, techniques to indirectly assess the influence of the radioxenon background are suggested. In case of suspicious radioxenon detections after a man-made explosion, atmospheric transport and dispersion modelling is a powerful tool for assessing whether the explosion could have been nuclear or not.

Highlights

  • M is the source-receptor-sensitivity matrix[38,40] and ε is the combined observation and model error

  • With the above considerations in mind, we selected all 133Xe observations taken between 5 April 2013 and 15 April 2013 for the IMS noble gas stations RN20, RN38, RN45 and RN58

  • With Flexpart, it is possible to perform a backward calculation for each observation used in the inverse modelling; the result is the source-receptor-sensitivity matrix M, thereby avoiding the need to rerun the atmospheric transport model during the optimisation: only the source term x(x, y, z, t) must be varied until Eq 2 holds

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Summary

Introduction

M is the source-receptor-sensitivity matrix[38,40] and ε is the combined observation and model error. Forward modelling is often used to calculate Mx after selecting an initial guess source term x. With Flexpart, it is possible (and, if the source location is not known, more efficient) to perform a backward calculation for each observation used in the inverse modelling; the result is the source-receptor-sensitivity matrix M, thereby avoiding the need to rerun the atmospheric transport model during the optimisation: only the source term x(x, y, z, t) must be varied until Eq 2 holds

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