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A.-M. Zhang

Researcher at Harbin Engineering University

Publications -  7
Citations -  228

A.-M. Zhang is an academic researcher from Harbin Engineering University. The author has contributed to research in topics: Smoothed-particle hydrodynamics & Particle. The author has an hindex of 5, co-authored 7 publications receiving 93 citations.

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Study of a complex fluid-structure dam-breaking benchmark problem using a multi-phase SPH method with APR

TL;DR: In this article, the authors used a coupled Lagrangian particle method combining a multi-phase δ-SPH scheme and a Total-Lagrangian-Particle (TLP) method.
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An accurate SPH Volume Adaptive Scheme for modeling strongly-compressible multiphase flows. Part 1: Numerical scheme and validations with basic 1D and 2D benchmarks

TL;DR: In order to limit the particle volume variations and maintain a homogeneous volume distribution in the entire flow field, especially near the interface between different phases of different compressibility, a new volume adaptive scheme is proposed to control particle volumes.
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An accurate SPH Volume Adaptive Scheme for modeling strongly-compressible multiphase flows. Part 2: Extension of the scheme to cylindrical coordinates and simulations of 3D axisymmetric problems with experimental validations

TL;DR: The Volume Adaptive Scheme (VAS), originally developed for compressible flow simulations with large volume variations in Cartesian coordinates, is shown to be a crucial tool to adjust particle volumes in the Axisymmetric-SPH model for all flow cases, including both weakly-compressible and strongly-compressing flows.
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Extension of the δ-Plus-SPH model for simulating Vortex-Induced-Vibration problems

TL;DR: In this article, an adaptive particle refinement (APR) technique is adopted to resolve correctly the boundary layer regions of the moving bodies, and to de-refine the particles that are transported far away, and a switch correction on the pressure forces term is adopted in the momentum equation to completely remove the occurrence of the so-called tensile instability that leads to the development of numerical cavitation in negative pressure regions.
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On the fully nonlinear water entry of a cone in Stokes wave

TL;DR: In this article, a nonlinear 5th order Stokes wave is used to model the undisturbed fluid field, and the wave disturbed by the falling cone satisfies the fully nonlinear boundary conditions.