Kinetic Model of Stabilizer Consumption and Shelf-Life Prediction of Single-Base Propellants

  • Jin Li
  • , Zhanjun Wang
  • , Xinxin Liang
  • , Aochen Zhang
  • , Zhaolin Gu
  • , Zongkuan Liu

Research output: Contribution to journalArticlepeer-review

Abstract

Accurately predicting the shelf-life of single-base propellants loaded in ammunition is crucial for ensuring its safe storage and use. In this study, based on the results of the aging experiments, the reduced time graph method was used to infer the most probable integral mechanism function G(α) = 1 − (1 − α)1/2 (degree of agreement R2 = 0.9730), for the DPA consumption reaction, which proceeds via a phase-boundary reaction. Then, based on the research results of G(α), with a 50% decrease in the DPA as the failure criterion, the Arrhenius and Berthelot equations were used to establish DPA consumption kinetic models, respectively. The shelf-life prediction equations for single-base propellant were obtained as τ = 6.66 × 10−17exp(14 342.78/T) and τ = 10(18.67 − 0.0489T). Finally, the shelf-life predicted by the Arrhenius and Berthelot methods was compared at storage temperatures in the range of 293–338 K. The shelf-life of single-base propellant predicted by the Berthelot method was much shorter than that of the Arrhenius method at storage temperatures in the range of 293–308 K. The Arrhenius method showed a greater dependence on the storage temperature T and DPA reaction rate constant k than the Berthelot method, while the Berthelot method was more dependent on the multiple increase of the k (3.08 times for a 10°C increase in storage temperature). This study provides both theoretical and experimental data support for the accurate prediction of the shelf-life of single-base propellants in ammunition, as well as a reference for the shelf-life prediction of nitrocellulose-base solid propellants.

Original languageEnglish
Article numbere12060
JournalPropellants, Explosives, Pyrotechnics
Volume50
Issue number6
DOIs
StatePublished - Jun 2025

Keywords

  • Arrhenius approach
  • Berthelot approach
  • reaction dynamics model
  • shelf-life prediction
  • single-base propellants

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