On the efficient evaluation of coalescence integrals in population balance models

DOI10.1007/s00607-006-0174-2zbMath1104.65023OpenAlexW2025493427MaRDI QIDQ854701

Wolfgang Hackbusch

Publication date: 6 December 2006

Published in: Computing (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00607-006-0174-2

zbMATH Keywords

waveletsaggregationconvolution integralagglomerationintegropartial differential equation

Mathematics Subject Classification ID

Integro-partial differential equations (45K05) Population dynamics (general) (92D25) Numerical methods for wavelets (65T60) Numerical quadrature and cubature formulas (65D32)

Related Items (10)

Approximation of coalescence integrals in population balance models with local mass conservation ⋮ Tensor train versus Monte Carlo for the multicomponent Smoluchowski coagulation equation ⋮ Fast and exact projected convolution for non-equidistant grids ⋮ Anderson acceleration method of finding steady-state particle size distribution for a wide class of aggregation-fragmentation models ⋮ Model Reduction, Structure-property Relations and Optimization Techniques for the Production of Nanoscale Particles ⋮ A numerical method for the simulation of an aggregation‐driven population balance system ⋮ FFT-based evaluation of multivariate aggregation integrals in population balance equations on uniform tensor grids ⋮ Tensor trains and moment conservation for multivariate aggregation in population balance modeling ⋮ Algorithms for the Haar wavelet based fast evaluation of aggregation integrals in population balance equations ⋮ Reconstruction of low-rank aggregation kernels in univariate population balance equations

Cites Work

• Approximation of 1/x by exponential sums in [1, ∞)

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