44 results on '"Meyer, Daniel W."'
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2. Statistical analysis and modeling of particle trajectories in 2-D fractured porous media
3. Random generation of irregular natural flow or pore networks
4. (Un)Conditional Sample Generation Based on Distribution Element Trees
5. Flow in bounded and unbounded pore networks with different connectivity
6. A simple velocity random-walk model for macrodispersion in mildly to highly heterogeneous subsurface formations
7. Relating recent random walk models with classical perturbation theory for dispersion predictions in the heterogeneous porous subsurface
8. Understanding the role of droplet clusters in a reactive mixing layer.
9. An efficient distribution method for nonlinear two-phase flow in highly heterogeneous multidimensional stochastic porous media
10. Predicting field-scale dispersion under realistic conditions with the polar Markovian velocity process model
11. Non-local formulation for multiscale flow in porous media
12. Density estimation with distribution element trees
13. Non-local generalization of Darcy’s law based on empirically extracted conductivity kernels
14. Solver-based vs. grid-based multilevel Monte Carlo for two phase flow and transport in random heterogeneous porous media
15. Multilevel Monte Carlo for two phase flow and Buckley–Leverett transport in random heterogeneous porous media
16. Accurate and computationally efficient mixing models for the simulation of turbulent mixing with PDF methods
17. Real-time flow measurement system: physics-informed reconstruction and sampling strategy.
18. Distribution Functions of Saturation for Stochastic Nonlinear Two-Phase Flow
19. Probabilistic collocation and lagrangian sampling for advective tracer transport in randomly heterogeneous porous media
20. A mixing model providing joint statistics of scalar and scalar dissipation rate
21. Micromixing models for turbulent flows
22. On droplets that cluster and evaporate in reactive turbulence.
23. Netflow Python library – A free software tool for the generation and analysis of pore or flow networks
24. Evaporating droplets in shear turbulence.
25. Data-based modeling of gas-surface interaction in rarefied gas flow simulations.
26. Impact of turbulence forcing schemes on particle clustering.
27. Modeling three-dimensional scalar mixing with forced one-dimensional turbulence.
28. Modeling anisotropic Reynolds-stress dissipation in particle- or droplet-laden flows
29. Evaporating droplets in turbulence studied with statistically stationary homogeneous direct numerical simulation.
30. Density estimation with distribution element trees.
31. Parallel Multilevel Monte Carlo for Two-Phase Flow and Transport in Random Heterogeneous Porous Media With Sampling-Error and Discretization-Error Balancing.
32. Transported Probability and Mass Density Function (PDF/MDF) Methods for Uncertainty Assessment and Multi-Scale Problems.
33. Simulating particle collisions in homogeneous turbulence with kinematic simulation – A validation study.
34. A fast simulation method for uncertainty quantification of subsurface flow and transport.
35. Modelling of turbulence modulation in particle- or droplet-laden flows.
36. Modeling molecular mixing in a spatially inhomogeneous turbulent flow.
37. A joint velocity-concentration PDF method for tracer flow in heterogeneous porous media.
38. Particle-based transport model with Markovian velocity processes for tracer dispersion in highly heterogeneous porous media.
39. A new particle interaction mixing model for turbulent dispersion and turbulent reactive flows.
40. An improved mixing model providing joint statistics of scalar and scalar dissipation
41. Pore-scale dispersion: Bridging the gap between microscopic pore structure and the emerging macroscopic transport behavior.
42. Testing the Markov hypothesis in fluid flows.
43. Corrigendum: ‘An improved mixing model providing joint statistics of scalar and scalar dissipation’ [Combust. Flame 155 (2008) 490–508]
44. Erratum: 'A new particle interaction mixing model for turbulent dispersion and turbulent reactive flows' [Phys. Fluids 22, 035103 (2010)].
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