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By Konstantin Volkov

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Chemical Engineering Science, 51(8):1333– 1342, 1996. [16] J. Kumar, M. Peglow, G. Warnecke, and S. Heinrich. An efficient numerical technique for solving population balance equation involving aggregation, breakage, growth, and nucleation. Powder Technology, 182(1):81–104, 2008. [17] J. Kumar, M. Peglow, G. Warnecke, and S. Heinrich. The cell average technique for solving multi‐dimensional aggregation population balance equations. Computers and Chemical Engineering, 32(8):1810–C1830, 2008. [18] S.

23] J. A. Shohat and J. D. Tamarkin. The Problem of Moments. American Mathematical Society, Providence, Rhode Island, revised edition, 1970. 29 30 Aerosols - Science and Case Studies [24] Douglas L. Wright Jr. Numerical advection of moments of the particle size distribution in Eulerian models. Journal of Aerosol Science, 38:352–369, 2007. [25] D. T. Gillespie. An exact method for numerically simulating the stochastic coalescence process in a cloud. Journal of the Atmospheric Sciences, 32(10):1977–1989, 1975.

4] M. Smoluchowski. Drei Vorträge über Diffusion, Brownsche Bewegung und Koagula‐ tion von Kolloidteilchen. Physikalische Zeitschrift, 17:557–585, 1916. [5] D. J. Aldous. Deterministic and stochastic models for coalescence (aggregation and coagulation): a review of the mean‐field theory for probabilists. Bernoulli, 5:3–48, 1999. [6] T. E. Ramabhadran, T. W. Peterson, and J. H. Seinfeld. Dynamics of aerosol coagulation and condensation. AIChE Journal, 220(5):840–851, 1976. [7] S. C. Davies, J. R.

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