Chemistry Instrumental Analysis Lecture 26. Chem 4631

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Transcription:

Chemistry 4631 Instrumental Analysis Lecture 26

Rate Theory Focuses on the contributions of various kinetic factors to zone or band broadening. Column Dispensivity, H, is assumed to be the sum of the individual contributions of the kinetic factors.

Rate Theory H = A + B/u + Cu (van Deemter equation) u average linear mobile phase velocity A represents the contribution to zone broadening by eddy diffusion B represents the contribution of longitudinal diffusion C represents the contribution of resistance to mass transfer in both the stationary and mobile phases.

Rate Theory Eddy Diffusion (A term) results from the inhomogeneity of flow velocities and path lengths around the packing particles (individual flow paths for packed columns are of different lengths). Small uniformly packed particles in columns are the most efficient and A is very small. A is zero for open tubular columns.

Rate Theory H = A + B/u + Cu (van Deemter equation) u average linear mobile phase velocity A represents the contribution to zone broadening by eddy diffusion B represents the contribution of longitudinal diffusion C represents the contribution of resistance to mass transfer in both the stationary and mobile phases.

Rate Theory Longitudinal (molecular) Diffusion (B term) arises from the random molecular motion of analyte molecules in the mobile phase. Longitudinal diffusion along the axis of the column results in zone broadening. ß = 2g D m. Obstructive factor, g is unity for coated capillary columns. Longitudinal diffusion is hindered by packing. D m solute diffusion coefficient in the mobile phase.

Rate Theory Diffusion rate depends on temperature and pressure of the mobile phase. D m decreases with decreasing temperature and increasing pressure. LC has a much lower β than GC since diffusion rates are much larger in gases. So gases of higher MW s are favored as mobile phases since diffusion is lower. As mobile phase velocity increases β becomes less.

Rate Theory H = A + B/u + Cu (van Deemter equation) u average linear mobile phase velocity A represents the contribution to zone broadening by eddy diffusion B represents the contribution of longitudinal diffusion C represents the contribution of resistance to mass transfer in both the stationary and mobile phases. H = A + B/u + Cu = A + B/u + (C s + C m ) u

Rate Theory Mass Transfer (C term) most important term in GC, LC, and SFC. For a stationary phase C s is small for solid phases (since transfer of analyte on and off a surface is rapid), but is a factor for liquid stationary phases. C for liquids depends on thickness of the film, the diffusion coefficient of the analyte in the stationary phase and geometric nature of the packing.

Rate Theory For a mobile phase C m depends on the capacity factor of the analyte and the particle diameter of the stationary phase (packed) or internal diameter of the column (open tubular). Efficiency increases as particle size or column diameter decreases. H = A + B/u + Cu = A + B/u + (C s + C m ) u

Optimization of Chromatographic Performance A chromatographic separation is optimized by varying the experimental conditions. Resolution For symmetrical peaks R s 2( t w r2 b1 t w r1 b2 ) R s - resolution

Optimization of Chromatographic Performance Resolution Equation

Resolution Equation The first part relates to the kinetic effects that lead to band broadening (N) 1/2 or H/u. The second and third terms are related to the thermodynamics of the separation. Second term which contains k, depends on the properties of both the solute and the column. Third term which contains, a, the selectivity term, depends on the properties of the mobile and stationary phases.

Resolution Equation The parameters N (or H), k, a, can be adjusted. a and k can be varied by varying the temperature or composition of the mobile phase. Or a different column packing can be used. N can be changed by altering the length of the column. H can be changed by altering the flow of the mobile phase, the particle size of the packing, the viscosity of the mobile phase, and thickness of the liquid stationary phase.

Objectives Qualitative Applications Confirm presence or absence of compounds in samples. Screening unknowns. Quantitative Applications Establish the amount of individual components in a sample by comparing with standards used for quality control. Preparative Applications Purifying samples.

Assignment Homework Chapter 25 due 04/04/18 Read Chapter 26 Homework Chapter 26: 1-17 HW Chapter 26 Due 4/06/18 Test 4 4/11/18