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  1. Computational Mathematics and Mathematical Physics
  2. Computational Mathematics and Mathematical Physics : Volume 56
  3. Computational Mathematics and Mathematical Physics : Volume 56, Issue 5, May 2016
  4. Dynamics of chain particle aggregates in viscous flow
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Computational Mathematics and Mathematical Physics : Volume 57
Computational Mathematics and Mathematical Physics : Volume 56
Computational Mathematics and Mathematical Physics : Volume 56, Issue 12, December 2016
Computational Mathematics and Mathematical Physics : Volume 56, Issue 11, November 2016
Computational Mathematics and Mathematical Physics : Volume 56, Issue 10, October 2016
Computational Mathematics and Mathematical Physics : Volume 56, Issue 9, September 2016
Computational Mathematics and Mathematical Physics : Volume 56, Issue 8, August 2016
Computational Mathematics and Mathematical Physics : Volume 56, Issue 7, July 2016
Computational Mathematics and Mathematical Physics : Volume 56, Issue 6, June 2016
Computational Mathematics and Mathematical Physics : Volume 56, Issue 5, May 2016
Combination of numerical and structured approaches to the construction of a second-order incomplete triangular factorization in parallel preconditioning methods
On exact estimates of the convergence rate of fourier series for functions of one variable in the space L $_{2}$[–π, π]
Two fast algorithms for projecting a point onto the canonical simplex
Efficiency of the estimate refinement method for polyhedral approximation of multidimensional balls
Control of phase boundary evolution in metal solidification for new thermodynamic parameters of the metal
Implementation and efficiency analysis of an adaptive hp-finite element method for solving boundary value problems for the stationary reaction–diffusion equation
Monotonicity of the CABARET scheme approximating a hyperbolic equation with a sign-changing characteristic field
Nonlocal unique solvability of a steady-state problem of complex heat transfer
To the theory of volterra integral equations of the first kind with discontinuous kernels
Dynamics of chain particle aggregates in viscous flow
Detailed simulation of the pulsating detonation wave in the shock-attached frame
Problem with nonequilibrium boundary conditions in the kinetic theory of gases
Discrete spectrum of cranked quantum and elastic waveguides
Effective averaging of stochastic radiative models based on Monte Carlo simulation
Resolving sequences of operators for linear ordinary differential and difference systems of arbitrary order
Computational Mathematics and Mathematical Physics : Volume 56, Issue 4, April 2016
Computational Mathematics and Mathematical Physics : Volume 56, Issue 3, March 2016
Computational Mathematics and Mathematical Physics : Volume 56, Issue 2, February 2016
Computational Mathematics and Mathematical Physics : Volume 56, Issue 1, January 2016
Computational Mathematics and Mathematical Physics : Volume 55
Computational Mathematics and Mathematical Physics : Volume 54
Computational Mathematics and Mathematical Physics : Volume 53
Computational Mathematics and Mathematical Physics : Volume 52
Computational Mathematics and Mathematical Physics : Volume 51
Computational Mathematics and Mathematical Physics : Volume 50
Computational Mathematics and Mathematical Physics : Volume 49
Computational Mathematics and Mathematical Physics : Volume 48
Computational Mathematics and Mathematical Physics : Volume 47
Computational Mathematics and Mathematical Physics : Volume 46

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Dynamics of chain particle aggregates in viscous flow

Content Provider Springer Nature Link
Author Martyv, S. I. Tkach, L. Yu.
Copyright Year 2016
Abstract The dynamics of aggregates consisting of chains of particles and their union in the form of a two-dimensional network in viscous flow is numerically simulated. It is assumed that the particles in a chain can move relative to each other so that the distance between two neighboring ones remains unchanged. The hydrodynamic interaction forces between all particles in an aggregate are taken into account. The deposition of particle chains and their dynamics in a linear flow are considered in the case an unbounded fluid volume and near a flat wall. The interaction forces between the particles necessary for retaining them in a chain are calculated, and places of the most probable breakage in the chain are determined.
Starting Page 826
Ending Page 840
Page Count 15
File Format PDF
ISSN 09655425
Journal Computational Mathematics and Mathematical Physics
Volume Number 56
Issue Number 5
e-ISSN 15556662
Language English
Publisher Pleiades Publishing
Publisher Date 2016-06-02
Publisher Place Moscow
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword numerical simulation viscous fluid chains of particles hydrodynamic interaction internal interaction forces Computational Mathematics and Numerical Analysis
Content Type Text
Resource Type Article
Subject Computational Mathematics
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