The exact moment method for the determination of the dispersion tensor in retentive porous media has been adopted to compute the dispersion coefficients, the plate height curves and the kinetic performance factors of eight different 3D printable stationary phases based on triply periodic minimal surfaces (TPMS). The two cases in which the stationary phase is impermeable (hydrodynamic dispersion) or superficially retentive have been analyzed in detail. The Carman–Kozeny relationship between permeability Kv, hydraulic diameter dh and hydrodynamic tortuosity τ holds true for all the geometries investigated with a unique shape coefficient K0. The analysis of plate height curves indicates that best performing geometries are associated with lower values of the effective diameter deff, and thus lower values of permeability. When compared in terms of kinetic performance factor, the best performing geometries are those characterized by lower tortuosity and higher coefficient of uniformity δ of the axial velocity field. Among all the geometries investigated, sheet-based Gyroid and Primitive are the best performing, both in terms of maximum kinetic performance factor ec,max∈(1,1.4) and in terms of column void time t0∈(0.4s,1.6s) for ΔP=500 bar.
Dispersion properties of triply periodic minimal surface stationary phases for LC: The case of superficial adsorption / Lauriola, Carolina; Venditti, Claudia; Desmet, Gert; Adrover, Alessandra. - In: JOURNAL OF CHROMATOGRAPHY A. - ISSN 0021-9673. - 1743:(2025). [10.1016/j.chroma.2025.465676]
Dispersion properties of triply periodic minimal surface stationary phases for LC: The case of superficial adsorption
Lauriola, Carolina;Venditti, Claudia;Adrover, Alessandra
2025
Abstract
The exact moment method for the determination of the dispersion tensor in retentive porous media has been adopted to compute the dispersion coefficients, the plate height curves and the kinetic performance factors of eight different 3D printable stationary phases based on triply periodic minimal surfaces (TPMS). The two cases in which the stationary phase is impermeable (hydrodynamic dispersion) or superficially retentive have been analyzed in detail. The Carman–Kozeny relationship between permeability Kv, hydraulic diameter dh and hydrodynamic tortuosity τ holds true for all the geometries investigated with a unique shape coefficient K0. The analysis of plate height curves indicates that best performing geometries are associated with lower values of the effective diameter deff, and thus lower values of permeability. When compared in terms of kinetic performance factor, the best performing geometries are those characterized by lower tortuosity and higher coefficient of uniformity δ of the axial velocity field. Among all the geometries investigated, sheet-based Gyroid and Primitive are the best performing, both in terms of maximum kinetic performance factor ec,max∈(1,1.4) and in terms of column void time t0∈(0.4s,1.6s) for ΔP=500 bar.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.


