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By Konstantin Volkov

ISBN-10: 9535128442

ISBN-13: 9789535128441

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Extra resources for Aerosols: Science and Case Studies

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Chan. A new moment method for solving the coagulation equation for particles in Brownian motion. Aerosol Science and Technology, 42(9):705–713, 2008. [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.

1, pp. 17–34, 1999. [56] M. Yu, J. Lin, J. Cao, and M. Seipenbusch, An analytical solution for the population balance equation using a moment method, Particuology, vol. 18, pp. 194–200, 2015. [57] M. Yu, X. Zhang, G. Jin, J. Lin, and M. Seipenbusch, A new analytical solution for solving the population balance equation in the continuum‐slip regime, J. , vol. 80, pp. 1–10, 2015. [58] M. Seipenbusch, A. Binder, and G. Kasper, Temporal evolution of nanoparticle aerosols in workplace exposure, Ann. Occup.

Xie, Asymptotic behavior of TEMOM model for particle population balance equation over the entire particle size regimes, J. , vol. 67, pp. 157–165, 2014. [51] H. , vol. 27, no. 6, pp. 223–250, 1928. [52] V. Raman and R. O. Fox, Modeling of fine-particle formation in turbulent flames, Annu. Rev. , vol. 48, no. 1, pp. 159–190, 2016. [53] U. Vogel, K. Savolainen, Q. Wu, M. van Tongeren, D. Brouwer, and M. Berges, Handbook of Nanosafety: Measurement, Exposure and Toxicology. Elsevier, Amsterdam, 2014.

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