Anderson acceleration method of finding steady-state particle size distribution for a wide class of aggregation-fragmentation models

DOI10.1016/j.cpc.2017.11.002OpenAlexW2769188266MaRDI QIDQ6155124

Sergey A. Matveev, V. I. Stadnichuk, N. V. Ampilogova, A. P. Smirnov, Evgenij E. Tyrtyshnikov, Nikolai V. Brilliantov

Publication date: 9 June 2023

Published in: Computer Physics Communications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.cpc.2017.11.002

zbMATH Keywords

aggregationfragmentationSmoluchowski equationAnderson accelerationsteady-state distributionslow-rank matrices

Mathematics Subject Classification ID

Numerical analysis (65-XX) Mechanics of particles and systems (70-XX)

Related Items (10)

Numerical study of strongly-nonlinear regimes of steady premixed flame propagation. The effect of thermal gas expansion and finite-front-thickness effects ⋮ Low-rank method for fast solution of generalized Smoluchowski equations ⋮ Aggregation in non-uniform systems with advection and localized source ⋮ Oscillating stationary distributions of nanoclusters in an open system ⋮ Common structure of reduced bases for aggregation kinetics problems of varying dimensionality ⋮ Improved accuracy and convergence of homotopy‐based solutions for aggregation–fragmentation models ⋮ Nonmonotone globalization for Anderson acceleration via adaptive regularization ⋮ Numerical continuation method for nonlinear system of scalar and functional equations ⋮ Newton method for stationary and quasi-stationary problems for Smoluchowski-type equations ⋮ Model reduction in Smoluchowski-type equations

Cites Work

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• A fast numerical method for the Cauchy problem for the Smoluchowski equation
• Anderson acceleration of the Jacobi iterative method: an efficient alternative to Krylov methods for large, sparse linear systems
• On the efficient evaluation of coalescence integrals in population balance models
• A characterization of the behavior of the Anderson acceleration on linear problems
• Approximation of coalescence integrals in population balance models with local mass conservation
• Tensor train versus Monte Carlo for the multicomponent Smoluchowski coagulation equation
• Dust coagulation in equilibrium molecular gas
• Smoluchowski aggregation–fragmentation equations: Fast numerical method to find steady-state solutions
• Iterative Methods for Linear Systems
• Two classes of multisecant methods for nonlinear acceleration
• Anderson Acceleration for Fixed-Point Iterations
• A numerical method for the simulation of an aggregation‐driven population balance system
• Convergence Analysis for Anderson Acceleration
• Anderson Acceleration for Nonlinear Finite Volume Scheme for Advection-Diffusion Problems
• Iterative Procedures for Nonlinear Integral Equations

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