2022
DOI: 10.1016/j.saa.2021.120564
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A method for predicting the molar heat capacities of HBr and HCl gases based on the full set of molecular rovibrational energies

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Cited by 14 publications
(15 citation statements)
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“…To assess the efficiency of the proposed heat capacity model, the average absolute deviation from experimental results (σ ave ) is adopted as the accuracy indicator, it is written as [25]. T A B L E 3 Isobaric molar heat capacity (experimental and theoretical) data as a function of temperature for the selected diatomic molecules along with the product 2ηε 2 T A B L E 4 Isobaric molar heat capacity (experimental and theoretical) data as a function of temperature for the selected diatomic molecules along with the product 2ηε 2 T A B L E 5 Isobaric molar heat capacity (experimental and theoretical) data as a function of temperature for the selected diatomic molecules along with the product 2ηε 2 Br 2 (X 1…”
Section: Resultsmentioning
confidence: 99%
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“…To assess the efficiency of the proposed heat capacity model, the average absolute deviation from experimental results (σ ave ) is adopted as the accuracy indicator, it is written as [25]. T A B L E 3 Isobaric molar heat capacity (experimental and theoretical) data as a function of temperature for the selected diatomic molecules along with the product 2ηε 2 T A B L E 4 Isobaric molar heat capacity (experimental and theoretical) data as a function of temperature for the selected diatomic molecules along with the product 2ηε 2 T A B L E 5 Isobaric molar heat capacity (experimental and theoretical) data as a function of temperature for the selected diatomic molecules along with the product 2ηε 2 Br 2 (X 1…”
Section: Resultsmentioning
confidence: 99%
“…where Θ r = ħ 2 /2μr e 2 k B is the characteristic temperature, p is the gas pressure and m is the mass of the enclosed gas. τ = 1, if the molecule is heteronuclear, and τ = 2 if the molecule is homonuclear [25].…”
Section: The Canonical Partition Functionmentioning
confidence: 99%
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“…Deriving thermodynamic data for gaseous substances such as the specific heat capacity, the enthalpy function, the Helmholtz function and the entropy of gas requires a thorough understanding of molecular partition functions. The internal partition function QitalicintT of a molecule can be calculated by a direct discrete sum of all quantized rovibrational energy levels and can be represented as [34]. Qint()Tgoodbreak=σnnmax()2goodbreak−δnormalΛ,0()2Sgoodbreak+1vvmaxJJmax()2Jgoodbreak+1*exp()goodbreak−italichcEn,v,Jε0kT, where, h is Plank constant, k is Boltzmann constant, ε0 is the lowest rovibrational energy, v,J,n are the vibrational, rotational, and electronic quantum numbers, respectively, 2δΛ,02S+1 represents the electron degeneracy, 2J+1 refers to the rotational degeneracy.…”
Section: Applicationmentioning
confidence: 99%