Sensitivity of two-dimensional spatially developing mixing layers with respect to uncertain inflow conditions
From MaRDI portal
Publication:5304072
DOI10.1063/1.2937465zbMath1182.76390OpenAlexW2050932443MaRDI QIDQ5304072
Jordan Ko, Didier Lucor, Pierre Sagaut
Publication date: 18 March 2010
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.2937465
Related Items
On sensitivity of RANS simulations to uncertain turbulent inflow conditions, Learned turbulence modelling with differentiable fluid solvers: physics-based loss functions and optimisation horizons, A multigrid/ensemble Kalman filter strategy for assimilation of unsteady flows, Machine learning for fluid flow reconstruction from limited measurements, Epistemic uncertainties in RANS model free coefficients, Numerical prediction of the influence of uncertain inflow conditions in pipes by polynomial chaos, Multi-element stochastic spectral projection for high quantile estimation, Sparse grids-based stochastic approximations with applications to aerodynamics sensitivity analysis, Non intrusive iterative stochastic spectral representation with application to compressible gas dynamics, Simulations of lateral mixing in cross-channel flow, A gPC-based approach to uncertain transonic aerodynamics, Numerical investigation of skewed spatially evolving mixing layers, A hybrid anchored-ANOVA - POD/Kriging method for uncertainty quantification in unsteady high-fidelity CFD simulations, Effects of base flow uncertainty on Couette flow stability, Uncertainty quantification for systems of conservation laws, A stochastic view of isotropic turbulence decay, Constrained optimization of turbulent mixing-layer evolution, Iterative Polynomial Approximation Adapting to Arbitrary Probability Distribution, Quantification of Airfoil Geometry-Induced Aerodynamic Uncertainties---Comparison of Approaches
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- High-order splitting methods for the incompressible Navier-Stokes equations
- Simulations of spatially developing two-dimensional shear layers and jets
- Wiener chaos expansions and numerical solutions of randomly forced equations of fluid mechanics
- Uncertainty quantification for chaotic computational fluid dynamics
- The orthogonal development of non-linear functionals in series of Fourier-Hermite functionals
- The response of a mixing layer formed between parallel streams to a concomitant excitation at two frequencies
- Phase decorrelation of coherent structures in a free shear layer
- A numerical study of vortex merging in mixing layers
- Secondary instability of a temporally growing mixing layer
- Double-frequency forcing on spatially growing mixing layers
- Vorticity concentration and the dynamics of unstable free shear layers
- A numerical simulation of Kelvin-Helmholtz waves of finite amplitude
- On the stability of an inviscid shear layer which is periodic in space and time
- The Wiener--Askey Polynomial Chaos for Stochastic Differential Equations
- Direct simulation of a self-similar turbulent mixing layer
- Examination of large-scale structures in a turbulent plane mixing layer. Part 1. Proper orthogonal decomposition
- Sensitivity analysis of large-eddy simulations to subgrid-scale-model parametric uncertainty using polynomial chaos
- On the inviscid instability of the hyperbolictangent velocity profile
- Spectral/hp Element Methods for Computational Fluid Dynamics
- The Homogeneous Chaos
