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| local poisson sph for viscous incompressible fluids | |
| He Xiaowei; Liu Ning; Li Sheng; Wang Hongan; Wang Guoping | |
| 2012 | |
| Source | Computer Graphics Forum
 |
| ISSN | 0167-7055 |
| Volume | 31Issue:6Pages:1948-1958 |
| English Abstract | Enforcing fluid incompressibility is one of the time-consuming aspects in SPH. In this paper, we present a local Poisson SPH (LPSPH) method to solve incompressibility for particle based fluid simulation. Considering the pressure Poisson equation, we first convert it into an integral form, and then apply a discretization to convert the continuous integral equation to a discretized summation over all the particles in the local pressure integration domain determined by the local geometry. To control the approximation error, we further integrate our local pressure solver into the predictive-corrective framework to avoid the computational cost of solving a pressure Poisson equation globally. Our method can effectively eliminate the large density deviations mainly caused by the solid boundary treatment and free surface topological change, and show advantage of a higher convergence rate over the predictive-corrective incompressible SPH (PCISPH). © 2012 The Eurographics Association and Blackwell Publishing Ltd.; Enforcing fluid incompressibility is one of the time-consuming aspects in SPH. In this paper, we present a local Poisson SPH (LPSPH) method to solve incompressibility for particle based fluid simulation. Considering the pressure Poisson equation, we first convert it into an integral form, and then apply a discretization to convert the continuous integral equation to a discretized summation over all the particles in the local pressure integration domain determined by the local geometry. To control the approximation error, we further integrate our local pressure solver into the predictive-corrective framework to avoid the computational cost of solving a pressure Poisson equation globally. Our method can effectively eliminate the large density deviations mainly caused by the solid boundary treatment and free surface topological change, and show advantage of a higher convergence rate over the predictive-corrective incompressible SPH (PCISPH). © 2012 The Eurographics Association and Blackwell Publishing Ltd. |
| Indexed Type | EI |
| Keyword | Incompressible Flow Integral Equations Poisson Equation |
| Department | (1) Graphics Lab of EECS Peking University China; (2) State Key Laboratory of Computer Science Institute of Software Chinese Academy of Sciences China |
| Language | 英语 |
| WOS ID | WOS:000309070200012 |
| Citation statistics | |
| Content Type | 期刊论文 |
| URI | http://ir.iscas.ac.cn/handle/311060/15472 |
| Collection | 中国科学院软件研究所 |
| Recommended Citation GB/T 7714 | He Xiaowei,Liu Ning,Li Sheng,et al. local poisson sph for viscous incompressible fluids[J]. Computer Graphics Forum,2012,31(6):1948-1958. |
| APA | He Xiaowei,Liu Ning,Li Sheng,Wang Hongan,&Wang Guoping.(2012).local poisson sph for viscous incompressible fluids.Computer Graphics Forum,31(6),1948-1958. |
| MLA | He Xiaowei,et al."local poisson sph for viscous incompressible fluids".Computer Graphics Forum 31.6(2012):1948-1958. |
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