2023
DOI: 10.3390/met13020360
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Cold Compaction Behavior of Unsaturated Titanium Hydride Powders: Validation of Two Compaction Equations

Abstract: Unsaturated titanium hydride (TiHX) powder has high formability and is a promising raw material for titanium-based powder metallurgy. In this work, TiH2, TiHX, and HDH Ti powders were characterized, the cold compaction behavior of the powders was investigated, and the densification mechanism was analyzed. The TiHX was a three-phase mixture containing an α plastic phase and δ and ε brittle phases through Rietveld refinement. The TiHX compacts had compressive strength of over 420 MPa (higher than TiH2 and simila… Show more

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Cited by 4 publications
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“…Using this superposition, the behavior of the repaired photocatalyst is described very well. The similar fitting function has already proven successful in various applications including modelling biosensor response functions, molecule production rate, metallic powder compressibility or the reaction rate of substrate conversion, but this model has never been demonstrated for light‐driven catalysis applications [19,28–32] . In contrast to the asymmetric sigmoidal function, the limit value of the two‐phase exponential association function results from the superposition of the two parameters c1 ${{c}_{1}}$ and c3 ${{c}_{3}}$ , i. e ., limtf()t=c14pt+4ptc3 ${\mathop{{\rm lim}}\limits_{t\to {\rm \infty }}f\left(t\right)={c}_{1}\ +\ {c}_{3}}$ .…”
Section: Resultsmentioning
confidence: 99%
“…Using this superposition, the behavior of the repaired photocatalyst is described very well. The similar fitting function has already proven successful in various applications including modelling biosensor response functions, molecule production rate, metallic powder compressibility or the reaction rate of substrate conversion, but this model has never been demonstrated for light‐driven catalysis applications [19,28–32] . In contrast to the asymmetric sigmoidal function, the limit value of the two‐phase exponential association function results from the superposition of the two parameters c1 ${{c}_{1}}$ and c3 ${{c}_{3}}$ , i. e ., limtf()t=c14pt+4ptc3 ${\mathop{{\rm lim}}\limits_{t\to {\rm \infty }}f\left(t\right)={c}_{1}\ +\ {c}_{3}}$ .…”
Section: Resultsmentioning
confidence: 99%