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. Author manuscript; available in PMC: 2013 Apr 1.
Published in final edited form as: Anal Bioanal Chem. 2012 Feb 22;403(2):563–571. doi: 10.1007/s00216-012-5816-y

Table 1.

Binding models used to fit frontal analysis data for R-propranolol and S-propranolol on LDL columns

Binding model Predicted responsea
Non-saturable interaction mLapp = mL1Ka[D] (1)
Single group of saturable sites mLapp = (mL1Ka1[D])/(1 + Ka1[D]) (2)
Two interactions, saturable site + non-saturable mLapp = (mL1Ka1[D])/(1 + Ka1[D]) + mL2Ka[D] (3)
Two groups of saturable sites mLapp = (mL1Ka1[D])/(1 + Ka1[D]) + (mL2Ka2[D])/(1 + Ka2[D]) (4)
a

Symbols: mLapp, moles of applied analyte required to reach the mean position of the breakthrough curve; mL1, total moles of active binding site 1; Ka1, association equilibrium constant for saturable binding of the analyte to the ligand at site 1; [D], concentration of the applied drug; mL2, total moles of active binding site 2; Ka2, association equilibrium constant for saturable binding of the analyte to the ligand at site 2; Ka, association equilibrium constant for the analyte in a non-saturable interaction.