1972
DOI: 10.1016/0021-9797(72)90034-3
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The self-preserving particle size distribution for Brownian coagulation in the free-molecule regime

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Cited by 273 publications
(139 citation statements)
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“…40,53 For this case, the particles have a narrow size distribution with a geometric standard deviation of 1.37 for the diameter, and the coefficient α has a value of 6.55, not very different from the value of 5.66 for a monodisperse aerosol. Solution of eq 6 for a fixed volume fraction of aerosols f v then yields the following relations for particle number and particle size:…”
Section: Particle (Soot) Inception By Chemical Reactionmentioning
confidence: 93%
“…40,53 For this case, the particles have a narrow size distribution with a geometric standard deviation of 1.37 for the diameter, and the coefficient α has a value of 6.55, not very different from the value of 5.66 for a monodisperse aerosol. Solution of eq 6 for a fixed volume fraction of aerosols f v then yields the following relations for particle number and particle size:…”
Section: Particle (Soot) Inception By Chemical Reactionmentioning
confidence: 93%
“…For the concrete calculations later in this section, we employ the flow equation (13). To observe the specific properties of the potential u τ , however, it is favorable to revert to the full Wetterich equation (6).…”
Section: A the One-loop Expansion And Restrictions On The Flow Equationmentioning
confidence: 99%
“…For completely coalescing particles, Df equals 3 and Eq. 1 reduces to the classical theory for spherical particles (Lai et al, 1972).…”
Section: Applications Of Nanoparticlesmentioning
confidence: 99%