Assessment and development of the gas kinetic boundary condition for the Boltzmann equation
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Publication:4594067
DOI10.1017/jfm.2017.326zbMath1374.76200OpenAlexW2611684207MaRDI QIDQ4594067
Publication date: 17 November 2017
Published in: Journal of Fluid Mechanics (Search for Journal in Brave)
Full work available at URL: https://strathprints.strath.ac.uk/60590/
Related Items (11)
Numerical comparison of the generalized Maxwell and Cercignani-Lampis models ⋮ Impact of surface physisorption on gas scattering dynamics ⋮ Drag and thermophoresis on a sphere in a rarefied gas based on the Cercignani–Lampis model of gas–surface interaction ⋮ A unified gas-kinetic scheme for axisymmetric flow in all Knudsen number regimes ⋮ A fast spectral method for the Uehling-Uhlenbeck equation for quantum gas mixtures: homogeneous relaxation and transport coefficients ⋮ Uncertainty analysis of computed flow rates and pressure differences in rarefied pressure and temperature driven gas flows through long capillaries ⋮ Implicit discontinuous Galerkin method for the Boltzmann equation ⋮ Extraction of the translational Eucken factor from light scattering by molecular gas ⋮ A high-order hybridizable discontinuous Galerkin method with fast convergence to steady-state solutions of the gas kinetic equation ⋮ Accurate and efficient computation of the Boltzmann equation for Couette flow: influence of intermolecular potentials on Knudsen layer function and viscous slip coefficient ⋮ Kinetic theory of chemical reactions on crystal surfaces
Cites Work
- Deterministic numerical solutions of the Boltzmann equation using the fast spectral method
- The linearized Boltzmann equation with Cercignani-Lampis boundary conditions: basic flow problems in a plane channel
- Atomistic hybrid DSMC/NEMD method for nonequilibrium multiscale simulations
- A kinetic theory description of liquid menisci at the microscale
- Numerical solution of the linearized Boltzmann equation for an arbitrary intermolecular potential
- The Boltzmann equation and its applications
- Application of the Cercignani-Lampis scattering kernel to calculations of rarefied gas flows. II: Slip and jump coefficients.
- Application of the Cercignani-Lampis scattering kernel to calculations of rarefied gas flows. III: Poiseuille flow and thermal creep through a long tube.
- Application of the Cercignani-Lampis scattering kernel to calculations of rarefied gas flows. I: Plane flow between two parallel plates
- Statistical error in particle simulations of hydrodynamic phenomena.
- A fast spectral method for the Boltzmann equation for monatomic gas mixtures
- A hybrid MD-DSMC coupling method to investigate flow characteristics of micro-devices
- A fast iterative scheme for the linearized Boltzmann equation
- Numerical solutions of the Boltzmann equation: Comparison of different algorithms
- Microflows and nanoflows. Fundamentals and simulation. Foreword by Chih-Ming Ho.
- Mass flow rate measurement of thermal creep flow from transitional to slip flow regime
- Poiseuille and thermal transpiration flows of a highly rarefied gas: over-concentration in the velocity distribution function
- Numerical analysis of thermal-slip and diffusion-slip flows of a binary mixture of hard-sphere molecular gases
- Viscous-slip, thermal-slip, and temperature-jump coefficients as defined by the linearized Boltzmann equation and the Cercignani–Lampis boundary condition
- Temperature jump and thermal creep slip: Rigid sphere gas
- Kinetic models for gas-surface interactions
- Solving the Boltzmann equation deterministically by the fast spectral method: application to gas microflows
- Poiseuille flow and thermal creep based on the Boltzmann equation with the Lennard-Jones potential over a wide range of the Knudsen number
- An Efficient Hybrid DSMC/MD Algorithm for Accurate Modeling of Micro Gas Flows
- Computation of a shock wave structure in monatomic gas with accuracy control
- Mass flow rate measurements in a microchannel, from hydrodynamic to near free molecular regimes
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