1988
DOI: 10.1016/0021-9797(88)90301-3
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In situ growth and structure of fractal silica aggregates in a flame

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Cited by 135 publications
(60 citation statements)
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“…Though there is some variability in the data, the fractal dimension clearly increases as a function of distance. This increase is attributed to the sintering process, assuming that coagulation is considered not to alter the fractal dimension, but only increases R, (Hurd and Flower, 1988;Gangopadhyay et al, 1991). Using the relationship in Fig.…”
Section: Aerosol Science and Technologymentioning
confidence: 99%
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“…Though there is some variability in the data, the fractal dimension clearly increases as a function of distance. This increase is attributed to the sintering process, assuming that coagulation is considered not to alter the fractal dimension, but only increases R, (Hurd and Flower, 1988;Gangopadhyay et al, 1991). Using the relationship in Fig.…”
Section: Aerosol Science and Technologymentioning
confidence: 99%
“…The Fourier transform of the density autocorrelation function of such aggregates is referred to as the optical structure factor. When expressed as a function of the scattering wave vector, q = 4rh-' sin(8/2) (Hurd and Flower, 1988), it displays a power law form in region of qR, > 1 and qdp < 1,…”
Section: Light Scattering From Fractal Aggregatesmentioning
confidence: 99%
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“…The resulting equation for the structure factor does not appear to be analytically solvable, but Mountain and Mulholland calculated it numerically. Hurd and Flower (1988) proposed that the fractal aggregates had sharp spherical perimeters, hence the cutoff is described by the autocorrelation function of a sphere. Because we have shown that the density autocorrelation function is equivalent to a self convolution, this cutoff may be called the "overlapping spheres" cutoff because the convolution integral essentially overlaps the real space density function.…”
Section: Explicit Forms For the Structure Factormentioning
confidence: 99%
“…Ulrich and coworkers (Ulrich 1971;Ulrich et al 1976;Ulrich and Subramanian 1977;Ulrich and Riehl 1982) proposed a theoretical model for particle growth in a premixed at ame by treating coagulation and coalescence separately. Hurd and Flower (1988) measured the fractal dimension of silica aggregates in a premixed at ame using a light scattering technique and observed the decrease of primary particle size along the ame height. Chang and Biswas (1992) determined the size distribution of silica particles in a methane/air at ame using the method of angular dissymmetry light scattering.…”
Section: Introductionmentioning
confidence: 99%