A Monte Carlo-based approach to determine effective atomic numbers of low-Z explosives in landmines

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Tarih

2025

Dergi Başlığı

Dergi ISSN

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Yayıncı

TAYLOR & FRANCIS LTD, 2-4 PARK SQUARE, MILTON PARK, ABINGDON OR14 4RN, OXON, ENGLAND

Erişim Hakkı

info:eu-repo/semantics/openAccess

Özet

Landmines pose significant humanitarian and strategic challenges, threatening both civilian populations and military operations worldwide. This study presents a practical simulation method based on Rayleigh and Compton scattering ratios to determine the effective atomic number of low atomic number (low-Z) explosives used in landmines. Utilizing the Monte Carlo N-Particle (MCNP) simulation program, Rayleigh/Compton scattering ratios were obtained using a Ge(Li) detector at a scattering angle of 115° within a simulated geometry. The simulation results were found to be in good agreement with experimental data, confirming the reliability of the method. Pure elements with atomic numbers ranging from 3 to 20 and various explosives were irradiated with photons of 59.54 keV energy to obtain scattering spectra. The effective atomic numbers calculated using Rayleigh/Compton scattering ratios were compared with five different theoretical methods, yielding consistent results. These findings demonstrate that the proposed method can reliably determine the effective atomic number of low-Z elements and explosives containing these elements. Additionally, the study confirms that MCNP simulations can be effectively utilized in various fields such as defense industry, radiation safety, medical applications, and radiation dosimetry.

Açıklama

Anahtar Kelimeler

Land-Mine, MCNP 6.2, Rayleigh/Compton scattering ratio, effective atomic number

Kaynak

RADIATION EFFECTS AND DEFECTS IN SOLIDS

WoS Q Değeri

Q3

Scopus Q Değeri

Cilt

Sayı

Künye

M. T. Ozsahin, K. Yavas, O. Toker & O. Icelli (06 Jan 2025): A Monte Carlobased approach to determine effective atomic numbers of low-Z explosives in landmines, Radiation Effects and Defects in Solids, DOI: 10.1080/10420150.2024.2448107