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JOURNALS // Fizika Goreniya i Vzryva // Archive

Fizika Goreniya i Vzryva, 2023 Volume 59, Issue 1, Pages 85–91 (Mi fgv903)

This article is cited in 2 papers

Self-propagiating high-temperature synthesis in $\mathrm{Ti}$$\mathrm{Al}$$\mathrm{Mn}$

P. A. Lazarev, M. L. Busurina, A. E. Sytschev

Merzhanov Institute of Structural Macrokinetics and Materials Science, Russian Academy of Sciences, 142432, Chernogolovka, Russia

Abstract: Alloys based on the $\mathrm{Ti}$$\mathrm{Al}$$\mathrm{Mn}$ ternary system are among the most important in the development of doped titanium alloys for various purposes. In this work, an alloy made of $42.9\%$ of $\mathrm{Ti}$, $24.3\%$ of $\mathrm{Al}$, and $32.8\%$ of $\mathrm{Mn}$ (by wt.) is obtained via self-propagating high-temperature synthesis (SHS) during a thermal explosion. X-ray diffraction analysis shows that the final synthesis product containsa cubic $\mathrm{TiMn}_{0.32}\mathrm{Al}_{2.68}$ phase, a hexagonal $\mathrm{TiMn}_{0.755}\mathrm{Al}_{1.246}$ phase, and a binary $\mathrm{Mn}_3\mathrm{Al}_2$ phase. The porosity of synthesized samples is rather high $\approx41\%$), and they contain many pores (up to $300-400\mu$m). Phase formation may be due to the fact that the maximum temperature reached during the combustion of this system in the SHS process is insufficient for complete interaction with the formation of a $\mathrm{Mn}_2\mathrm{Ti}$ intermetallic phase and the dissolution of aluminum $\mathrm{Al}$ in it with the formation of a solid solution $(\mathrm{Mn}, \mathrm{Al})_2\mathrm{Ti}$. This promotes the formation of intermediate intermetallic phases, which can be in equilibrium with the liquid phase up to a melting point of titanium.

Keywords: intermetallic compounds, self-propagating high-temperature synthesis, microstructure, $\mathrm{Ti}$$\mathrm{Al}$$\mathrm{Mn}$ system, X-ray diffraction analysis.

UDC: 546.05, 536.46

Received: 08.02.2022
Revised: 29.04.2022
Accepted: 22.06.2022

DOI: 10.15372/FGV20230109


 English version:
Combustion, Explosion and Shock Waves, 2023, 59:1, 78–84

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© Steklov Math. Inst. of RAS, 2026