2003
DOI: 10.1002/crat.200310083
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In situ study of the kinetics of displacement of growth steps on {010} faces of potassium acid phthalate single crystals grown from aqueous solutions

Abstract: Experimental results of an in situ study of displacement rates of growth steps, observed by optical microscopy, of different height on the {010} faces of potassium acid phthalate single crystals from aqueous solutions of predefined supersaturations up to 8.5% at about 30ºC are reported and discussed. It was found that: (1) there is a large spread in the displacement rate of steps even for the same supersaturation but the spread decreases with increasing value of supersaturation, (2) in some cases the step disp… Show more

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Cited by 7 publications
(5 citation statements)
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“…The experiments were carried out in pure solutions and in solutions containing different concentrations of Cu(II), Cr(III), Fe(III) and Mn(II) impurities up to 0.15 mole fraction with respect to ammonium oxalate solute. As reported earlier [17], the lowest limit of the height of steps visible in the experiments was about 100 nm. [17].…”
Section: Methodsmentioning
confidence: 84%
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“…The experiments were carried out in pure solutions and in solutions containing different concentrations of Cu(II), Cr(III), Fe(III) and Mn(II) impurities up to 0.15 mole fraction with respect to ammonium oxalate solute. As reported earlier [17], the lowest limit of the height of steps visible in the experiments was about 100 nm. [17].…”
Section: Methodsmentioning
confidence: 84%
“…As reported earlier [17], the lowest limit of the height of steps visible in the experiments was about 100 nm. [17]. The dependence of the mean velocity v of different steps and the mean velocity v of movement of all steps in an experiment on temperature T of pure solution is shown in figure 4.…”
Section: Methodsmentioning
confidence: 84%
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“…The relationship between tangential velocity of step and kinetic coefficient is: v=ωβCCnormalewhere ω=3.35×1022cm3 is the volume of single ZTS molecule, actual concentrationC=8.1×10190.33emnormalcm3, and equilibrium concentration Cnormale=7.7×10190.33emnormalcm3. The activation energy E that a growth unit needs to enter a growing step can be calculated by : β=hυexp(E/kT)where h is step height (1.1 nm for nucleus N 1 and N 5 ), k is the Boltzmann's constant, T is the Kelvin temperature and υ is the atom vibration frequency evaluated as υ = 10 13 s −1 .…”
Section: Resultsmentioning
confidence: 99%