2:30 PM - 2:45 PM
[MZZ42-03] Development of a method for estimating analytical accuracy considering blooming effects in quantitative imaging using an MCP/FS/qCMOS 2-D ion detection system.

Keywords:SIMS, Isotope Imaging, MCP, qCMOS
In this study, a two-dimensional detection system that enables short-time measurements by using a Hamamatsu Photonics qCMOS camera with extremely low readout noise, a two-stage MCP and a FS capable of short-time attenuation was used. To enable the characteristic curve to be used as a two-dimensional detector while maintaining quantitativity, a pixel-by-pixel method of calculating the characteristic curve was used in this study. The reason for the inaccurate estimation of the error is the in-plane signal blooming caused by the use of the MC P. The MCP/FWS system, such as the one used in the present study, is a two-dimensional detector with an MCP/FWS system. In imaging analyses using MCP/FS/camera systems such as the present system, it is known that electrons from one channel have a Gaussian-like spread between the first and second stages of a two-stage MCP and between the second stage and the FS (e.g., Saito et al. 2007). the blooming effect causes the signal intensity on the camera to be smoothed between several neighboring pixels, reducing the variability and thus underestimating the apparent error. To verify this in this study, the width of the blooming of an ion was determined and the degree of underestimation of the error was estimated by simulation. The sigma value of the two-dimensional Gaussian fitting at blooming was found to be about 2.5 pixels. The degree of underestimation of the error was found to be independent of the exposure time and the intensity of the secondary ions, and the degree of underestimation of the error decreased with larger binning. Using the degree of underestimation of the error calculated by simulation as a correction factor, the repeatability of the imaging analysis was found to be consistent with the counting statistical error. Thus, a method for estimating the true repetition error, considering the influence of the blooming effect, has been successfully developed.