“…γ 13 ∞ coefficients at infinite dilution of the solute in an involatile solvent such as an ionic liquid is calculated using eq . , In eq , subscripts 1, 2, and 3 refer to the solute, carrier gas, and ionic liquid, respectively. V N is the net retention volume of the solvent, p 0 is the outlet pressure, j 2 3 p 0 is the mean column pressure, n 3 is the amount of liquid solvent on the column, T is the column temperature, p * 1 is the saturated vapor pressure of the solute at temperature T (calculated via Antoine equation,), B 11 is the second virial coefficient of pure solute, V 1 * is the molar volume of the solute as liquid, V 1 ∞ is the partial molar volume of the solute at infinite dilution in the solvent, and B 12 is the mixed second virial coefficient of the solute and carrier gas. The net retention volume V N , may be obtained from eqs , ,and , in which U 0 is the flow rate of the carrier gas (at 298 K), t G and t R are the retention times for an unretained gas (methane) and the solute, respectively, and j 2 3 is the pressure correction. where and Equation is the McGlashan and Potter’s equation to calculate B 11 and B 12 . The values T C and V C are the critical temperature and critical volume of the pure substance, and n is equal to the number of carbon atoms in the molecule. Selectivity at infinite dilution is equal to the ratio of γ i 3 ∞ to γ j 3 ∞ (eq ), where i and j are the components which are being separated in the solvent.…”