A parameter-free particle relaxation technique for smoothed particle hydrodynamics

IF 4.1 2区 工程技术 Q1 MECHANICS
Hualin Zheng, Hongfu Qiang, Yujie Zhu, Chi Zhang
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引用次数: 0

Abstract

In this paper, we present a parameter-free particle relaxation technique to improve the accuracy and stability of smoothed particle hydrodynamics (SPH). Instead of imposing a background pressure, particles are regularized following the criteria of 0th-order consistency, i.e., the gradient of a constant to be zero. Specifically, the modifications of particles' position are solved by a gradient decent method according to the error between zero value and the gradient of a constant. This modification decreases the integration error and leads a more uniform particles distribution. A set of challenging benchmarks including lid-driven cavity flow, Taylor-Green vortex, FSI (fluid-solid interaction) problem, 2D (two-dimensional) dam-break case, and water exit of a cylinder are investigated to validate the effectiveness of the present technique for addressing the well-known tensile instability and particle clumping problems. Finally, the study of 3D (three-dimensional) dam-break against an obstacle demonstrates the stability and versatility of the present method.
平滑粒子流体力学的无参数粒子松弛技术
本文提出了一种无参数粒子松弛技术,以提高平滑粒子流体力学(SPH)的精度和稳定性。不施加背景压力,而是按照 0 阶一致性标准对粒子进行正则化,即常数的梯度为零。具体来说,粒子位置的修正是根据零值和常数梯度之间的误差,用梯度修正法来解决的。这种修改可以减少积分误差,使粒子分布更均匀。研究了一系列具有挑战性的基准问题,包括顶盖驱动空腔流、泰勒-格林涡、FSI(流固相互作用)问题、2D(二维)溃坝情况和圆柱体出水情况,以验证本技术在解决众所周知的拉伸不稳定性和颗粒团聚问题方面的有效性。最后,对针对障碍物的三维(三维)溃坝进行了研究,证明了本方法的稳定性和通用性。
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来源期刊
Physics of Fluids
Physics of Fluids 物理-力学
CiteScore
6.50
自引率
41.30%
发文量
2063
审稿时长
2.6 months
期刊介绍: Physics of Fluids (PoF) is a preeminent journal devoted to publishing original theoretical, computational, and experimental contributions to the understanding of the dynamics of gases, liquids, and complex or multiphase fluids. Topics published in PoF are diverse and reflect the most important subjects in fluid dynamics, including, but not limited to: -Acoustics -Aerospace and aeronautical flow -Astrophysical flow -Biofluid mechanics -Cavitation and cavitating flows -Combustion flows -Complex fluids -Compressible flow -Computational fluid dynamics -Contact lines -Continuum mechanics -Convection -Cryogenic flow -Droplets -Electrical and magnetic effects in fluid flow -Foam, bubble, and film mechanics -Flow control -Flow instability and transition -Flow orientation and anisotropy -Flows with other transport phenomena -Flows with complex boundary conditions -Flow visualization -Fluid mechanics -Fluid physical properties -Fluid–structure interactions -Free surface flows -Geophysical flow -Interfacial flow -Knudsen flow -Laminar flow -Liquid crystals -Mathematics of fluids -Micro- and nanofluid mechanics -Mixing -Molecular theory -Nanofluidics -Particulate, multiphase, and granular flow -Processing flows -Relativistic fluid mechanics -Rotating flows -Shock wave phenomena -Soft matter -Stratified flows -Supercritical fluids -Superfluidity -Thermodynamics of flow systems -Transonic flow -Turbulent flow -Viscous and non-Newtonian flow -Viscoelasticity -Vortex dynamics -Waves
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