2023
DOI: 10.1021/acsaem.2c03857
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Development of (Ti–Zr)1.02(Cr–Mn–Fe)2-Based Alloys toward Excellent Hydrogen Compression Performance in Water-Bath Environments

Abstract: Three series of alloys, Ti 0.92 Zr 0.10 Cr 1.7−x Mn 0.3 Fe x (x = 0.2−0.4), Ti 0.92 Zr 0.10 Cr 1.6−y Mn y Fe 0.4 (y = 0.1−0.7), and Ti 0.92+z Zr 0.10−z Cr 1.3 Mn 0.3 Fe 0.4 (z = 0, 0.015, 0.04), were prepared by induction levitation melting for a metal hydride hydrogen compressor from 8 to 20 MPa at water-bath temperature, with investigation on their crystal structural characteristics and hydrogen storage properties. The results show that a single C14-Laves phase with homogeneous element distribution exists in… Show more

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Cited by 10 publications
(5 citation statements)
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“…The van’t Hoff equation can be described as follows ln ( P P 0 ) = normalΔ H 0 R T normalΔ S 0 R where P is the equilibrium hydrogen plateau pressure of metal hydrides, T is temperature, Δ H 0 and Δ S 0 are the standard enthalpy and entropy changes of metal hydride formation, respectively, P 0 is the standard atmospheric pressure and equal to 101,325 Pa, and R is the gas constant (8.314 J/mol H 2 K). However, the van’t Hoff equation only applies to calculations close to the ideal condition, while in this work, the hydrogen atmosphere will significantly deviate from the ideal gas due to the high hydrogen plateau pressure of the alloys . Therefore, proper corrections to the van’t Hoff equation should be performed with fugacity f replacing the pressure term in eq ln nobreak0em0.25em⁡ f = normalΔ H 0 R T normalΔ S 0 R …”
Section: Details Of the Experiments And Calculationsmentioning
confidence: 99%
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“…The van’t Hoff equation can be described as follows ln ( P P 0 ) = normalΔ H 0 R T normalΔ S 0 R where P is the equilibrium hydrogen plateau pressure of metal hydrides, T is temperature, Δ H 0 and Δ S 0 are the standard enthalpy and entropy changes of metal hydride formation, respectively, P 0 is the standard atmospheric pressure and equal to 101,325 Pa, and R is the gas constant (8.314 J/mol H 2 K). However, the van’t Hoff equation only applies to calculations close to the ideal condition, while in this work, the hydrogen atmosphere will significantly deviate from the ideal gas due to the high hydrogen plateau pressure of the alloys . Therefore, proper corrections to the van’t Hoff equation should be performed with fugacity f replacing the pressure term in eq ln nobreak0em0.25em⁡ f = normalΔ H 0 R T normalΔ S 0 R …”
Section: Details Of the Experiments And Calculationsmentioning
confidence: 99%
“…However, the van't Hoff equation only applies to calculations close to the ideal condition, while in this work, the hydrogen atmosphere will significantly deviate from the ideal gas due to the high hydrogen plateau pressure of the alloys. 29 Therefore, proper corrections to the van't Hoff equation should be performed with fugacity f replacing the pressure term in eq 1…”
Section: Details Of the Experiments And Calculationsmentioning
confidence: 99%
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“…However, the storage and transportation of hydrogen remain formidable challenges that impede its widespread adoption. 2,3 To address this, solid-state hydrogen storage is considered the safest and most effective method, particularly for hydrogen transportation. 4,5 Consequently, the development of high costefficient hydrogen storage materials has received considerable attention.…”
Section: Introductionmentioning
confidence: 99%
“…It offers efficient raw materials, reducing agents, and high-quality heat sources for industries such as refining, steel, and metallurgy, leading to significant reductions in carbon emissions. However, the storage and transportation of hydrogen remain formidable challenges that impede its widespread adoption. , To address this, solid-state hydrogen storage is considered the safest and most effective method, particularly for hydrogen transportation. , Consequently, the development of high cost-efficient hydrogen storage materials has received considerable attention. Among these, V-based body-centered cubic (BCC)-type alloys have been extensively investigated due to their higher mass hydrogen storage density than AB-type, AB 2 -type, AB 3.5 -type, and AB 5 -type alloys under water-bath environments. The BCC structure of V-based alloys offers a greater number of tetrahedral and octahedral hydrogen storage sites with theoretical hydrogen storage capacity of 3.80 wt %, and the incorporation of additional elements, such as Ti, Zr, and Cr, can further enhance their hydrogen storage performance.…”
Section: Introductionmentioning
confidence: 99%