Stochastic Particle Approximations for Smoluchoski’s Coagualtion Equation
By A. Eibeck, W. Wagner. 2001
124 citations recorded by the source corpus.
Subfields: Mathematical Physics, Statistics and Probability, Water Science and Technology
View Paper: https://www.semanticscholar.org/paper/9446ee8277cfbe1366ce7b680d631e49ce9099d7
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Mathematical Physics
- R. Easter
- F. Kruis
- Chuguang Zheng
- Nicole Riemer
- Haibo Zhao
- Nicolas G. Fournier
- Philippe Laurençot
- Matthew West
In Statistics and Probability
- R. Easter
- F. Kruis
- Chuguang Zheng
- Nicole Riemer
- Haibo Zhao
- Nicolas G. Fournier
- Matthew West
- R. Zaveri
In Water Science and Technology
- St'ephane Mischler
- Nicolas G. Fournier
- Jean-Sébastien Giet
- Philippe Laurençot
- Chuguang Zheng
- Haibo Zhao
- R. Easter
- F. Kruis
Citations in the corpus
- Convergence of the Marcus–Lushnikov Process (2004, background): “1) We also have an explicit solution to (MS), see [3].”
- Reducing Statistical Noise and Extending the Size Spectrum by Applying Weighted Simulation Particles in Monte Carlo Simulation of Coagulation (2009, methodology): “Following these ideas, the mass flow algorithm (for the mass concentration size distribution m(v, t)) (Eibeck and Wagner 2001) and the direct simulation algorithm (for the number concentration size distribution n(v, t)) (Goodson and Kraft 2002), which are event-driven and combine with the acceptance”
- From the discrete to the continuous coagulation–fragmentation equations (2002, background): “, [8, 13, 14, 17, 29] for the analysis of stochastic algorithms.”
- Simulating the evolution of soot mixing state with a particle-resolved aerosol model (2008, methodology): “This noise could be reduced by averaging several simulations in a Monte Carlo fashion, or by using a variable number of physical particles per computational particle, as in the Mass Flow Algorithm [Babovsky , 1999; Eibeck and Wagner , 2001].”