Optimum plane diffusers in laminar flow
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Publication:4007107
DOI10.1017/S0022112092003458zbMath0825.76176OpenAlexW2040490041MaRDI QIDQ4007107
Publication date: 27 September 1992
Published in: Journal of Fluid Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s0022112092003458
Navier-Stokes equations for incompressible viscous fluids (76D05) Incompressible viscous fluids (76D99)
Related Items (13)
Automated shape optimisation of a plane asymmetric diffuser using combined Computational Fluid Dynamic simulations and multi-objective Bayesian methodology ⋮ Topology optimization of flow domains using the lattice Boltzmann method ⋮ Topological sensitivity analysis for the 3D nonlinear Navier–Stokes equations ⋮ Topological asymptotic expansion for the full Navier–Stokes equations ⋮ A phase-field method for shape optimization of incompressible flows ⋮ Variational sensitivity analysis and design optimization ⋮ Topology optimization of time dependent viscous incompressible flows ⋮ Coupled problem of the inverse design and constraint optimization ⋮ Optimum transonic airfoils based on the Euler equations ⋮ Aerodynamic design optimization using Euler equations and variational methods. ⋮ Optimal shape design for fluid flow using topological perturbation technique ⋮ Topological optimization method for a geometric control problem in Stokes flow ⋮ Singular geometry perturbation based method for shape-topology optimization in unsteady Stokes flow
Cites Work
- Automatic numerical generation of body-fitted curvilinear coordinate system for field containing any number of arbitrary two-dimensional bodies
- A numerical method for solving incompressible viscous flow problems
- Computation of flow around wings based on the Euler equations
- Computation of inviscid incompressible flow with rotation
- The design of transonic aerofoils by a well‐posed inverse method
- On the numerical computation of the minimum-drag profile in laminar flow
- On optimum design in fluid mechanics
- On optimum profiles in Stokes flow
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