0
Article ? AI-assigned paper type based on the abstract. Classification may not be perfect — flag errors using the feedback button. Tier 2 ? Original research — experimental, observational, or case-control study. Direct primary evidence. Sign in to save

Which particles to select, and if yes, how many?

Analytical and Bioanalytical Chemistry 2021 19 citations ? Citation count from OpenAlex, updated daily. May differ slightly from the publisher's own count. Score: 35 ? 0–100 AI score estimating relevance to the microplastics field. Papers below 30 are filtered from public browse.
Christian Schwaferts, Christian Schwaferts, Elisabeth von der Esch, Elisabeth von der Esch, Christian Schwaferts, Elisabeth von der Esch, Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Elisabeth von der Esch, Christian Schwaferts, Elisabeth von der Esch, Elisabeth von der Esch, Christian Schwaferts, Christian Schwaferts, Patrick Schwaferts, Natalia P. Ivleva Elisabeth von der Esch, Natalia P. Ivleva Martin Elsner, Martin Elsner, Patrick Schwaferts, Elisabeth von der Esch, Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Elisabeth von der Esch, Natalia P. Ivleva Martin Elsner, Martin Elsner, Martin Elsner, Elisabeth von der Esch, Natalia P. Ivleva Elisabeth von der Esch, Martin Elsner, Christian Schwaferts, Elisabeth von der Esch, Natalia P. Ivleva Natalia P. Ivleva Christian Schwaferts, Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Martin Elsner, Martin Elsner, Natalia P. Ivleva Martin Elsner, Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Elisabeth von der Esch, Elisabeth von der Esch, Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Martin Elsner, Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Martin Elsner, Martin Elsner, Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Martin Elsner, Martin Elsner, Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Martin Elsner, Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva Natalia P. Ivleva

Summary

Researchers developed a statistical method using bootstrapping to determine how many particles need to be analyzed by Raman spectroscopy to get reliable microplastic counts, especially for very small particles that are hard to detect. The approach automatically stops data collection once enough particles have been measured to reach a set confidence level, making microplastic analysis more efficient and reproducible.

Micro- and nanoplastic contamination is becoming a growing concern for environmental protection and food safety. Therefore, analytical techniques need to produce reliable quantification to ensure proper risk assessment. Raman microspectroscopy (RM) offers identification of single particles, but to ensure that the results are reliable, a certain number of particles has to be analyzed. For larger MP, all particles on the Raman filter can be detected, errors can be quantified, and the minimal sample size can be calculated easily by random sampling. In contrast, very small particles might not all be detected, demanding a window-based analysis of the filter. A bootstrap method is presented to provide an error quantification with confidence intervals from the available window data. In this context, different window selection schemes are evaluated and there is a clear recommendation to employ random (rather than systematically placed) window locations with many small rather than few larger windows. Ultimately, these results are united in a proposed RM measurement algorithm that computes confidence intervals on-the-fly during the analysis and, by checking whether given precision requirements are already met, automatically stops if an appropriate number of particles are identified, thus improving efficiency. To provide quality control in the MP quantification by Raman microspectroscopy, a window subsampling and bootstrap protocol is presented, which can provide confidence intervals that enable the assessment of the reliability of the data. This is brought together with a proposed on-the-fly algorithm that assesses the precision during the measurement and stops at the optimal point.

Sign in to start a discussion.

Share this paper