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                  <mods:namePart>Toraño, Alfredo</mods:namePart>
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                  <mods:namePart>Moreno-Iruela, Inmaculada</mods:namePart>
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                  <mods:namePart>Infantes-Lorenzo, Jose Antonio</mods:namePart>
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                  <mods:namePart>Dominguez-Rodriguez, Mercedes</mods:namePart>
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               <mods:identifier type="citation">Toraño A, Moreno I, Infantes JA, Domínguez M. Description of a non-competitive ELISA based on time course analysis of ligand binding at saturation, and a direct method for calculating the affinity of monoclonal antibodies. J Immunol Methods. 2024 Nov;534:113756.</mods:identifier>
               <mods:identifier type="issn">0022-1759</mods:identifier>
               <mods:identifier type="uri">https://hdl.handle.net/20.500.12105/26429</mods:identifier>
               <mods:identifier type="pubmedID">39265885</mods:identifier>
               <mods:identifier type="doi">10.1016/j.jim.2024.113756</mods:identifier>
               <mods:identifier type="e-issn">1872-7905</mods:identifier>
               <mods:identifier type="journal">Journal of immunological methods</mods:identifier>
               <mods:abstract>We present a time-course saturation ELISA for measuring the equilibrium constant of the monoclonal antibody (mAb) SIM 28 against horse radish peroxidase (HRP). The curves of HRP binding to a series of fixed mAb dilutions were plotted to completion, and the Kt (= Ks) value (time to occupy 50 % of the mAb paratopes) was determined for each mAb dilution and HRP concentration. Analysis of the kinetic mechanism of the reaction by Lineweaver-Burk and Hanes plots showed that the slope and y-intercept were affected, indicating that mAb ligand saturation follows non-competitive inhibition kinetics in this assay format. In this kinetics, the inhibition constant Ki (= Kd) is the time required to double the slope or halve the Vmax of the Lineweaver-Burk plot. The Kt values of the time courses were doubled (2 x Kt) and normalized by dividing by the total reaction time to obtain a unitless factor which, when multiplied by the concentration of HRP, gives the Ki. The affinity constant of mAb SIM 28 was determined from ELISA data (n = 16) by three methods: i) doubling of Kt, ii) Beatty equation (Kaff = (n-1)/2 (n [HRP']t - [HRP]t), and iii) SPR (Biacore) analysis. The calculated affinities (mean ± 95 % confidence limits) were i) 4.6 ± 0.67 × 10-9 M, ii) Kaff = 0.23 ± 0.03 × 109 M-1 (Kd = 4.8 ± 0.81 × 10-9 M), and iii) 4.3 ± 0.57 × 10-9 M, respectively. The similar results obtained with the three different techniques indicate that this time-course saturation ELISA, combined with the double Kt method, is a repeatable and direct approach to mAb affinity determination.</mods:abstract>
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               <mods:subject>
                  <mods:topic>Monoclonal antibody affinity determination</mods:topic>
               </mods:subject>
               <mods:subject>
                  <mods:topic>Noncompetitive inhibition kinetics</mods:topic>
               </mods:subject>
               <mods:subject>
                  <mods:topic>Solid-phase time-course saturation ELISA</mods:topic>
               </mods:subject>
               <mods:titleInfo>
                  <mods:title>Description of a non-competitive ELISA based on time course analysis of ligand binding at saturation, and a direct method for calculating the affinity of monoclonal antibodies</mods:title>
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               <mods:genre>research article</mods:genre>
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