Uniform flow in axisymmetric devices through permeability optimization
暂无分享,去创建一个
[1] D. Robinson,et al. Optimization of Flow in Additively Manufactured Porous Columns with Graded Permeability , 2022, AIChE Journal.
[2] L. Attia,et al. Scalable 3D-printed lattices for pressure control in fluid applications. , 2021, AIChE journal. American Institute of Chemical Engineers.
[3] G. Paulino,et al. Optimal and continuous multilattice embedding , 2021, Science Advances.
[4] Carlos A. Grande,et al. Pressure drop and heat transfer properties of cubic iso-reticular foams , 2018 .
[5] D. Robinson,et al. A Numerical model of exchange chromatography through 3‐D lattice structures , 2018 .
[6] Frank C. Walsh,et al. Engineering aspects of the design, construction and performance of modular redox flow batteries for energy storage , 2017 .
[7] Sören Bartels,et al. Numerical Approximation of Partial Differential Equations , 2016 .
[8] William Roshan Quadros,et al. CUBIT Geometry and Mesh Generation Toolkit 15.2 User Documentation , 2016 .
[9] Ömer Akgiray,et al. A revisit of pressure drop-flow rate correlations for packed beds of spheres , 2015 .
[10] James K. Guest,et al. Topology Optimization of Fixed-Geometry Fluid Diodes , 2015 .
[11] Robert F. Singer,et al. Periodic open cellular structures with ideal cubic cell geometry: Effect of porosity and cell orientation on pressure drop behavior , 2014 .
[12] Vincent J. Ervin,et al. Approximation of Axisymmetric Darcy Flow Using Mixed Finite Element Methods , 2013, SIAM J. Numer. Anal..
[13] P R Fernandes,et al. Permeability analysis of scaffolds for bone tissue engineering. , 2012, Journal of biomechanics.
[14] O. Sigmund,et al. Filters in topology optimization based on Helmholtz‐type differential equations , 2011 .
[15] F. Tröltzsch. Optimal Control of Partial Differential Equations: Theory, Methods and Applications , 2010 .
[16] F. Gesztesy,et al. A description of all self-adjoint extensions of the Laplacian and Kreĭn-type resolvent formulas on non-smooth domains , 2009, 0907.1750.
[17] Daniil Svyatskiy,et al. A constrained finite element method satisfying the discrete maximum principle for anisotropic diffusion problems , 2009, J. Comput. Phys..
[18] A. Klarbring,et al. Topology optimization of regions of Darcy and Stokes flow , 2007 .
[19] James K. Guest,et al. Optimizing multifunctional materials: Design of microstructures for maximized stiffness and fluid permeability , 2006 .
[20] James K. Guest,et al. Topology optimization of creeping fluid flows using a Darcy–Stokes finite element , 2006 .
[21] A. Evgrafov. The Limits of Porous Materials in the Topology Optimization of Stokes Flows , 2005 .
[22] Tamara G. Kolda,et al. An overview of the Trilinos project , 2005, TOMS.
[23] Mario Montes,et al. Monolithic reactors for environmental applications: A review on preparation technologies , 2005 .
[24] J. Petersson,et al. Topology optimization of fluids in Stokes flow , 2003 .
[25] Franck Assous,et al. Theoretical tools to solve the axisymmetric Maxwell equations , 2002 .
[26] Giuseppe Savaré,et al. Regularity Results for Elliptic Equations in Lipschitz Domains , 1998 .
[27] J. Nocedal,et al. A Limited Memory Algorithm for Bound Constrained Optimization , 1995, SIAM J. Sci. Comput..
[28] J. Guermond,et al. Finite Elements I , 2021, Texts in Applied Mathematics.
[29] O. Sigmund,et al. A “poor man's approach” to topology optimization of cooling channels based on a Darcy flow model , 2018 .
[30] Luc Tartar,et al. The General Theory of Homogenization , 2010 .
[31] James K. Guest,et al. Design of maximum permeability material structures , 2007 .
[32] John W. Dolan,et al. Introduction to modern liquid chromatography , 1974 .
[33] Hengguang Li,et al. Finite element analysis for the axisymmetric Laplace operator on polygonal domains , 2011, J. Comput. Appl. Math..