1998
DOI: 10.1002/(sici)1099-0488(19980430)36:6<931::aid-polb1>3.0.co;2-j
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Analysis of the potentiometric titration curves within the framework of the theory of the ?neighbor effect?

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Cited by 9 publications
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“…As a result, even if a sigmoidal shape of the titration curve is obtained, the slope deviates from the Henderson-Hasselbalch behavior (equation 4). Several models can be used to describe this deviation: a smeared out charge model [40], a Poisson-Boltzmann description [41], a "neighbour effect" model [44], or Monte-Carlo simulations either with implicit or explicit counterions [45][46][47]. One even simpler approach is to consider the pH value for which half of the sites are ionized (α = 0.5, horizontal line in Figure 1), the midpoint of the ionization process, as an estimate of an effective pK, noted p α hereafter.…”
Section: Titrationmentioning
confidence: 99%
“…As a result, even if a sigmoidal shape of the titration curve is obtained, the slope deviates from the Henderson-Hasselbalch behavior (equation 4). Several models can be used to describe this deviation: a smeared out charge model [40], a Poisson-Boltzmann description [41], a "neighbour effect" model [44], or Monte-Carlo simulations either with implicit or explicit counterions [45][46][47]. One even simpler approach is to consider the pH value for which half of the sites are ionized (α = 0.5, horizontal line in Figure 1), the midpoint of the ionization process, as an estimate of an effective pK, noted p α hereafter.…”
Section: Titrationmentioning
confidence: 99%
“…Indeed, while the p K A value is unique and well-defined for a monomeric acid, weak polyelectrolytes such as poly(acrylic acid), usually display an apparent broad p K A distribution with a mean apparent ⟨p K A ⟩ value larger than that of its monomeric constituent. The phenomenon is due to the polymer architecture and originates from the interactions between neighbor sites along the polymer chain: the presence of an already ionized site diminishes the ionizability of the neighbors, resulting in an apparent larger p K A . ,
13 Derivatives ∂α B/A (1) /∂ p H (1) and ∂α B/A (2) /∂ p H (2) of the titration curves of Figure 5 of, respectively, (S 53 A 39 ) and A 111 both at 2.5 wt % in salt-free water. The lines are guide for the eye.
On the other hand, the dispersion of (S 53 A 39 ) in the absence of NaOH (i.e., α B/A (1) = 0) is a stable, milky dispersion, of starting pH: pH 0,0 (1) = 4.9.…”
mentioning
confidence: 99%