Energy balance in quasi-Lagrangian Riemann-based SPH schemes
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Publication:6048390
DOI10.1016/j.cma.2023.116015OpenAlexW4361226513MaRDI QIDQ6048390
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Publication date: 14 September 2023
Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cma.2023.116015
energy balancesmoothed particle hydrodynamicsRiemann solversparticle shifting techniquequasi-Lagrangian formulations
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Cites Work
- A transport-velocity formulation for smoothed particle hydrodynamics
- Approximate Riemann solvers for the Godunov SPH (GSPH)
- Incompressible smoothed particle hydrodynamics for free-surface flows: A generalised diffusion-based algorithm for stability and validations for impulsive flows and propagating waves
- Particle packing algorithm for SPH schemes
- The damping of viscous gravity waves
- A numerical investigation of energy dissipation with a shallow depth sloshing absorber
- Comparative study on accuracy and conservation properties of two particle regularization schemes and proposal of an optimized particle shifting scheme in ISPH context
- Reformulation of smoothed particle hydrodynamics with Riemann solver
- Smoothed particle hydrodynamics using interparticle contact algorithms
- Fast free-surface detection and level-set function definition in SPH solvers
- On the problem of penetration in particle methods
- SPH and Riemann solvers
- Coupling of SPH-ALE method and finite element method for transient fluid-structure interaction
- On enhancement of energy conservation properties of projection-based particle methods
- A weakly compressible SPH method based on a low-dissipation Riemann solver
- Analysis and improvements of adaptive particle refinement (APR) through CPU time, accuracy and robustness considerations
- Energy balance in the \(\delta\)-SPH scheme
- A dynamic \(\delta\)-SPH model: how to get rid of diffusive parameter tuning
- A smoothed particle hydrodynamics numerical scheme with a consistent diffusion term for the continuity equation
- Liquid impact, kinetic energy loss and compressibility: Lagrangian, Eulerian and acoustic viewpoints
- Piecewise polynomial, positive definite and compactly supported radial functions of minimal degree
- A consistent approach to particle shifting in the \(\delta\)-\textit{\textbf{Plus}}-SPH model
- Detailed study on the extension of the \(\delta \)-SPH model to multi-phase flow
- C-CSF: accurate, robust and efficient surface tension and contact angle models for single-phase flows using SPH
- A hydroelastic fluid-structure interaction solver based on the Riemann-SPH method
- On particle shifting techniques (PSTs): analysis of existing laws and proposition of a convergent and multi-invariant law
- Improved particle shifting technology and optimized free-surface detection method for free-surface flows in smoothed particle hydrodynamics
- An accurate multi-regime SPH scheme for barotropic flows
- A weakly compressible SPH method with WENO reconstruction
- The \(\delta \)-ALE-SPH model: an arbitrary Lagrangian-Eulerian framework for the \(\delta \)-SPH model with particle shifting technique
- A shock-capturing scheme with a novel limiter for compressible flows solved by smoothed particle hydrodynamics
- Diffusive terms for the conservation of mass equation in SPH
- The \(\delta p l u s\)-SPH model: simple procedures for a further improvement of the SPH scheme
- SPH energy conservation for fluid-solid interactions
- Calculating the smoothing error in SPH
- Towards the ultimate conservative difference scheme. V. A second-order sequel to Godunov's method
- SPH accuracy improvement through the combination of a quasi-Lagrangian shifting transport velocity and consistent ALE formalisms
- Investigations on a high order SPH scheme using WENO reconstruction
- Numerical diffusive terms in weakly-compressible SPH schemes.
- Truncation error in mesh-free particle methods
- Fourth-order cartesian tensors: old and new facts, notions and applications
- ON PARTICLE WEIGHTED METHODS AND SMOOTH PARTICLE HYDRODYNAMICS
- A simple SPH algorithm for multi‐fluid flow with high density ratios
- An improved MUSCL treatment for the SPH‐ALE method: comparison with the standard SPH method for the jet impingement case
- Application of a solution to the Riemann problem in the SPH method
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