Evaluation of the uncertainty in calculating nanodosimetric quantities due to the use of different interaction cross sections in Monte Carlo track structure codes
Carmen Villagrasa, Giorgio Baiocco, Zine-El-Abidine Chaoui, Michael Dingfelder, S\'ebastien Incerti, Pavel Kundr\'at, Ioanna Kyriakou, Yusuke Matsuya, Takeshi Kai, Alessio Paris, Yann Perrot, Marcin Pietrzak, Jan Schuemann, Hans Rabus

TL;DR
This paper assesses how variations in interaction cross sections in Monte Carlo simulations affect nanodosimetric calculations, revealing significant discrepancies especially at low electron energies and emphasizing the importance of standardized datasets for accurate biological damage prediction.
Contribution
It systematically evaluates the impact of different interaction cross sections on nanodosimetric quantities across multiple Monte Carlo codes, highlighting the primary source of variability.
Findings
Significant discrepancies in ionization cluster size distributions among codes.
Using common cross sections reduces variability, indicating dataset differences as a key factor.
Cross section variations can cause up to 15% differences in simulated DNA double-strand breaks.
Abstract
This study evaluates the uncertainty in nanodosimetric calculations caused by variations in interaction cross sections within Monte Carlo Track Structure (MCTS) simulation codes. Nanodosimetry relies on accurately simulating particle interactions at the molecular scale. Different MCTS codes employ distinct physical models and datasets for electron interactions in liquid water, a surrogate for biological tissues. The paper focuses on the Ionization Cluster Size Distribution (ICSD) generated by electrons of varying energies in nanometric volumes. Seven MCTS codes were tested using their native cross sections and a common dataset derived from averaging data used in the participating codes. The results reveal significant discrepancies among the codes in ICSDs and derived biologically relevant nanodosimetric quantities such as mean ionization numbers (M1) and probabilities of obtaining two…
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