Simulating water-entry/exit problems using Eulerian-Lagrangian and fully-Eulerian fictitious domain methods within the open-source IBAMR library

被引:40
作者
Bhalla, Amneet Pal Singh [1 ]
Nangia, Nishant [2 ]
Dafnakis, Panagiotis [3 ]
Bracco, Giovanni [3 ]
Mattiazzo, Giuliana [3 ]
机构
[1] San Diego State Univ, Dept Mech Engn, San Diego, CA 92182 USA
[2] Northwestern Univ, Dept Engn Sci & Appl Math, Evanston, IL 60208 USA
[3] Politecn Torino, Dept Mech & Aerosp Engn, Turin, Italy
基金
美国国家科学基金会;
关键词
Fluid-structure interaction; Immersed boundary method; Brinkman penalization method; Distributed Lagrange multipliers; Level set method; Multiphase flows; Incompressible Navier-Stokes equations; IMMERSED BOUNDARY METHOD; NAVIER-STOKES SOLVER; LEVEL SET; NUMERICAL-SIMULATION; WAVE GENERATION; FLUID; IMPACT; COMPLEX; WEDGE; BODIES;
D O I
10.1016/j.apor.2019.101932
中图分类号
P75 [海洋工程];
学科分类号
0814 ; 081505 ; 0824 ; 082401 ;
摘要
In this paper we employ two implementations of the fictitious domain (FD) method to simulate water-entry and water-exit problems and demonstrate their ability to simulate practical marine engineering problems. In FD methods, the fluid momentum equation is extended within the solid domain using an additional body force that constrains the structure velocity to be that of a rigid body. Using this formulation, a single set of equations is solved over the entire computational domain. The constraint force is calculated in two distinct ways: one using an Eulerian Lagrangian framework of the immersed boundary (IB) method and another using a fully-Eulerian approach of the Brinkman penalization (BP) method. Both FSI strategies use the same multiphase flow algorithm that solves the discrete incompressible Navier-Stokes system in conservative form. A consistent transport scheme is employed to advect mass and momentum in the domain, which ensures numerical stability of high density ratio multiphase flows involved in practical marine engineering applications. Example cases of a free falling wedge (straight and inclined) and cylinder are simulated, and the numerical results are compared against benchmark cases in literature.
引用
收藏
页数:20
相关论文
共 87 条
[51]   A moving control volume approach to computing hydrodynamic forces and torques on immersed bodies [J].
Nangia, Nishant ;
Johansen, Hans ;
Patankar, Neelesh A. ;
Bhalla, Amneet Pal Singh .
JOURNAL OF COMPUTATIONAL PHYSICS, 2017, 347 :437-462
[52]   Two-dimensional SPH simulations of wedge water entries [J].
Oger, G ;
Doring, M ;
Alessandrini, B ;
Ferrant, P .
JOURNAL OF COMPUTATIONAL PHYSICS, 2006, 213 (02) :803-822
[53]   FRONTS PROPAGATING WITH CURVATURE-DEPENDENT SPEED - ALGORITHMS BASED ON HAMILTON-JACOBI FORMULATIONS [J].
OSHER, S ;
SETHIAN, JA .
JOURNAL OF COMPUTATIONAL PHYSICS, 1988, 79 (01) :12-49
[54]   A new formulation of the distributed Lagrange multiplier/fictitious domain method for particulate flows [J].
Patankar, NA ;
Singh, P ;
Joseph, DD ;
Glowinski, R ;
Pan, TW .
INTERNATIONAL JOURNAL OF MULTIPHASE FLOW, 2000, 26 (09) :1509-1524
[55]   Diffuse interface immersed boundary method for multi-fluid flows with arbitrarily moving rigid bodies [J].
Patel, Jitendra Kumar ;
Natarajan, Ganesh .
JOURNAL OF COMPUTATIONAL PHYSICS, 2018, 360 :202-228
[56]   A generic framework for design of interface capturing schemes for multi-fluid flows [J].
Patel, Jitendra Kumar ;
Natarajan, Ganesh .
COMPUTERS & FLUIDS, 2015, 106 :108-118
[57]   A new constraint-based formulation for hydrodynamically resolved computational neuromechanics of swimming animals [J].
Patel, Namrata K. ;
Bhalla, Amneet Pal Singh ;
Patankar, Neelesh A. .
JOURNAL OF COMPUTATIONAL PHYSICS, 2018, 375 :684-716
[58]   A 3D, fully Eulerian, VOF-based solver to study the interaction between two fluids and moving rigid bodies using thefictitious domain method [J].
Pathak, Ashish ;
Raessi, Mehdi .
JOURNAL OF COMPUTATIONAL PHYSICS, 2016, 311 :87-113
[59]  
Peskin CS, 2002, ACT NUMERIC, V11, P479, DOI 10.1017/S0962492902000077
[60]   Consistent mass and momentum transport for simulating incompressible interfacial flows with large density ratios using the level set method [J].
Raessi, Mehdi ;
Pitsch, Heinz .
COMPUTERS & FLUIDS, 2012, 63 :70-81