High-Order Two-Way Artificial Boundary Conditions for Nonlinear Wave Propagation with Backscattering

By Gadi Fibich, S. Tsynkov. 2000

395 citations recorded by the source corpus.

Subfields: Electrical and Electronic Engineering, Mathematical Physics, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/d4b43f887e12730a387332149484bdb02f319762

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Electrical and Electronic Engineering

1. Li-Shi Luo
2. Manfred Krafczyk
3. Jonas Tölke
4. Renwei Mei
5. Wei Shyy
6. Dazhi Yu
7. Kurt Maute
8. Jaroslav Hron

In Mathematical Physics

1. Anton Evgrafov
2. Kurt Maute
3. Manfred Krafczyk
4. G. Pingen
5. Martin Geier
6. Pengtao Yue
7. Wei Shyy
8. Andrea Pasquali

In Statistical and Nonlinear Physics

1. Anton Evgrafov
2. Kurt Maute
3. Manfred Krafczyk
4. G. Pingen
5. Martin Geier
6. Wei Shyy
7. Andrea Pasquali
8. Li-Shi Luo

Citations in the corpus

• Topology optimization of flow domains using the lattice Boltzmann method (2007, methodology): “Inamuro et al. (1997) and Mei et al. (2002) have compared the LBM to analytical solutions of the NS equations.”
• Flow patterns in the sedimentation of an elliptical particle (2009, methodology): “(2.11) One of the advantages of the LBE is that the viscous stresses can be computed using the non-equilibrium components of the distribution function (Mei et al. 2002).”
• Benchmark computations based on Lattice-Boltzmann, Finite Element and Finite Volume Methods for laminar Flows (2006, methodology): “The force evaluation for the drag and lift coefficients via the moment exchange method is described in detail in [28].”
• Lattice Boltzmann Model for Free Surface Flow for Modeling Foaming (2005, methodology): “Mei et al.(11) have successfully applied a similar approach to calculate forces for problems where curved geometries are involved.”
• Viscous flow computations with the method of lattice Boltzmann equation (2003, methodology): “Distribution of the pressure coefficient CP on the surface of a 2-D circular cylinder of radius r 1⁄4 6:6; and centerto-center distance H=r 1⁄4 20: The stagnation point is located at y 1⁄4 180 : The LBE result denoted by symbol is obtained with t 1⁄4 0:6 and Re 1⁄4 40: The solid line is the result o”
• The cumulant lattice Boltzmann equation in three dimensions: Theory and validation (2015, methodology): “The force acting on the sphere was measured by the momentum exchange method [41,42].”