(452d) Fluid Flow Control Devices with 3D-Graded Permeability
AIChE Annual Meeting
2020
2020 Virtual AIChE Annual Meeting
Topical Conference: Next-Gen Manufacturing
3D Printing in Catalysts, Reaction, and Energy Industry
Wednesday, November 18, 2020 - 8:30am to 8:45am
Additive manufacturing techniques raise the possibilities that porous media can be fabricated in which the permeability can be arbitrarily specified in three dimensions, and that a broader range of permeabilities can be achieved than by traditional methods used to manufacture porous media.[1] We are using optimization algorithms[2] to design devices that distribute a fluid from a narrow inlet to a broad outlet, where the outlet flow rate is spatially uniform, and device geometry and/or pressure drop are constrained, by spatially varying the permeability in the device. We have considered a Darcyâs law model, as well as a modification of the Navier-Stokes equations with a term representing permeability.[3] Numerical models show that designs varying permeability in three or two dimensions can achieve greater uniformity than designs that vary permeability in only one dimension (such as with stacked flow elements).
Meanwhile, we are establishing and evaluating methods to fabricate stainless steel structures with spatially varying porosity on conventional additive manufacturing tools, as a path to build the designed devices for future experimental testing.
Our work is supported by the Laboratory-Directed Research and Development program at Sandia National Laboratories, a multimission laboratory managed and operated by National Technology & Engineering Solutions of Sandia, LLC, a wholly owned subsidiary of Honeywell International Inc., for the U.S. Department of Energyâs National Nuclear Security Administration under contract DE-NA0003525.
SAND2020-3764 A
[1] V. P. Palumbo et al. âPorous Devices Made by Laser Additive Manufacturing.â US Patent
Application 2017/0239726 A1, Mott Corporation, 2017.
[2] M. A. Heroux, R. A. Bartlett et al. âAn overview of the Trilinos projectâ ACM Trans. Math.
Softw. 31(3), 397-423, 2005.
[3] T. Borrvall, J. Petersson. âTopology Optimization of Fluids in Stokes Flow.â Int. J. Numer.
Meth. Fluids 41, 77â107, 2003.