2008
DOI: 10.1007/s11663-008-9173-3
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Reduction Kinetics of Ag2MoO4 by Hydrogen

Abstract: powders were mechanically (ball) milled with the objective of obtaining a Ag 2 MoO 4 phase for subsequent reduction with hydrogen gas. A thermogravimetric unit was used to follow the course of the reduction process aiming at the chemical reaction as the rate controlling step. Isothermal reduction experiments were performed on the individual oxides to establish a ground for the reduction parameters of silver molybdate. Consequently, a nonisothermal treatment was used on Ag 2 MoO 4 . It was found that Ag 2 MoO 4… Show more

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Cited by 10 publications
(7 citation statements)
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“…This study was done with the motivation to determine the reduction model that accurately describes reduction of Ag 2 O to Ag using the Ag/TiO 2 catalyst. Studies on Ag 2 O reduction models were also reported previously at lower heating rates such as 5–11 K/min and 2.5–30 K/min . Thus, this study provides further insights into the Ag 2 O reduction model over higher heating rates (20–50 K/min).…”
Section: Introductionsupporting
confidence: 73%
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“…This study was done with the motivation to determine the reduction model that accurately describes reduction of Ag 2 O to Ag using the Ag/TiO 2 catalyst. Studies on Ag 2 O reduction models were also reported previously at lower heating rates such as 5–11 K/min and 2.5–30 K/min . Thus, this study provides further insights into the Ag 2 O reduction model over higher heating rates (20–50 K/min).…”
Section: Introductionsupporting
confidence: 73%
“…Computation of P(x) value via this simplification is valid only for x values between 9 and 174, which are generally applicable to TPR conditions. By substituting Equation (12) into Equation (9), one can get: g α ð Þ = AEe − x Rβ 674:567 + 57:421x− 6:055x 2 −x 3 1; 699:066x + 841:655x 2 + 49:313x 3 −8:02x 4 − x 5 ð13Þ g(α) can be derived from f(α) as given in Table 1. By substituting appropriate g(α) into Equation (13) based on the correct reduction mechanism and with the use of x = E/RT substitution, α can be derived as an explicit function of T. Derivative of α with respect to T, dα/dT, would be the mathematical function of TPR patterns.…”
Section: Calculation Of Tpr Patternsmentioning
confidence: 99%
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