Navier-Stokes Simulations of Vertical Sloshing with Time-Periodic Excitation

[1]  A. Iafrati,et al.  On coherent vortical structures in wave breaking , 2022, Journal of Fluid Mechanics.

[2]  F. Saltari,et al.  Sloshing reduced-order model based on neural networks for aeroelastic analyses , 2022, Aerospace Science and Technology.

[3]  J. Cooper,et al.  Experimental characterisation of sloshing tank dissipative behaviour in vertical harmonic excitation , 2022, Journal of Fluids and Structures.

[4]  G. Coppotelli,et al.  Experimental Validation of Neural-Network-Based Nonlinear Reduced-Order Model for Vertical Sloshing , 2022, AIAA SCITECH 2022 Forum.

[5]  A. Colagrossi,et al.  Numerical study on the dissipation mechanisms in sloshing flows induced by violent and high-frequency accelerations. I. Theoretical formulation and numerical investigation , 2021, Physical Review Fluids.

[6]  A. Colagrossi,et al.  Numerical study on the dissipation mechanisms in sloshing flows induced by violent and high-frequency accelerations. II. Comparison against experimental data , 2021, Physical Review Fluids.

[7]  Franco Mastroddi,et al.  Nonlinear reduced-order model for vertical sloshing by employing neural networks , 2021, Nonlinear Dynamics.

[8]  A. Colagrossi,et al.  A global analysis of a coupled violent vertical sloshing problem using an SPH methodology , 2021, Engineering Applications of Computational Fluid Mechanics.

[9]  J. Cooper,et al.  Analysis of damping from vertical sloshing in a SDOF system , 2020, Mechanical Systems and Signal Processing.

[10]  W. Park,et al.  Simple analytical method for predicting the sloshing motion in a rectangular pool , 2020 .

[11]  J. Cooper,et al.  Gust Loads Alleviation Using Sloshing Fuel , 2020, AIAA Scitech 2021 Forum.

[12]  Sergio Pirozzoli,et al.  On algebraic TVD-VOF methods for tracking material interfaces , 2019, Computers & Fluids.

[13]  A. Colagrossi,et al.  Prediction of energy losses in water impacts using incompressible and weakly compressible models , 2015 .

[14]  Leo M. González,et al.  An extended validation of the last generation of particle finite element method for free surface flows , 2015, J. Comput. Phys..

[15]  Jun Li,et al.  Sloshing impact simulation with material point method and its experimental validations , 2014 .

[16]  Benjamin Bouscasse,et al.  Two-dimensional modal method for shallow-water sloshing in rectangular basins , 2012, Journal of Fluid Mechanics.

[17]  Stéphane Popinet,et al.  An accurate adaptive solver for surface-tension-driven interfacial flows , 2009, J. Comput. Phys..

[18]  A. Colagrossi,et al.  Theoretical considerations on the free-surface role in the smoothed-particle-hydrodynamics model. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.

[19]  Pengzhi Lin,et al.  Three-dimensional liquid sloshing in a tank with baffles , 2009 .

[20]  Yung-Hsiang Chen,et al.  Sloshing behaviours of rectangular and cylindrical liquid tanks subjected to harmonic and seismic excitations , 2007 .

[21]  Matthew W. Williams,et al.  A balanced-force algorithm for continuous and sharp interfacial surface tension models within a volume tracking framework , 2006, J. Comput. Phys..

[22]  S. Cummins,et al.  Estimating curvature from volume fractions , 2005 .

[23]  J. Frandsen Sloshing motions in excited tanks , 2004 .

[24]  A. Colagrossi,et al.  Numerical simulation of interfacial flows by smoothed particle hydrodynamics , 2003 .

[25]  Maurizio Brocchini,et al.  Experimental investigation and numerical modelling of steep forced water waves , 2003, Journal of Fluid Mechanics.

[26]  Robert D. Falgout,et al.  hypre: A Library of High Performance Preconditioners , 2002, International Conference on Computational Science.

[27]  Vikram K. Kinra,et al.  PARTICLE IMPACT DAMPING , 1999 .

[28]  S. Osher,et al.  An improved level set method for incompressible two-phase flows , 1998 .

[29]  김사수 Sloshing 현상과 제어 , 1994 .

[30]  J. Brackbill,et al.  A continuum method for modeling surface tension , 1992 .

[31]  P. Sweby High Resolution Schemes Using Flux Limiters for Hyperbolic Conservation Laws , 1984 .

[32]  Odd M. Faltinsen,et al.  A numerical nonlinear method of sloshing in tanks with two-dimensional flow , 1978 .

[33]  A. Chorin Numerical solution of the Navier-Stokes equations , 1968 .

[34]  Thomas Brooke Benjamin,et al.  The stability of the plane free surface of a liquid in vertical periodic motion , 1954, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.

[35]  D. J. Lewis The instability of liquid surfaces when accelerated in a direction perpendicular to their planes. II , 1950, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.

[36]  C. Shu,et al.  Development of least-square-based two-dimensional finite-difference schemes and their application to simulate natural convection in a cavity , 2004 .

[37]  Zeki Demirbilek,et al.  Energy dissipation in sloshing waves in a rolling rectangular tank — III. Results and applications , 1983 .

[38]  C. W. Hirt,et al.  Volume of fluid (VOF) method for the dynamics of free boundaries , 1981 .

[39]  P. Woodward,et al.  SLIC (Simple Line Interface Calculation) , 1976 .

[40]  H. N. Abramson,et al.  The Dynamic Behavior of Liquids in Moving Containers, with Applications to Space Vehicle Technology , 1966 .

[41]  F. Harlow,et al.  Numerical Calculation of Time‐Dependent Viscous Incompressible Flow of Fluid with Free Surface , 1965 .