Saturated poroelastic actuators generated by topology optimization
暂无分享,去创建一个
[1] J. Shao,et al. Study of poroelasticity material coefficients as response of microstructure , 2000 .
[2] B. Bourdin. Filters in topology optimization , 2001 .
[3] T. Hughes,et al. A new finite element formulation for computational fluid dynamics: II. Beyond SUPG , 1986 .
[4] S. Torquato,et al. Composites with extremal thermal expansion coefficients , 1996 .
[5] Ole Sigmund,et al. On the design of 1–3 piezocomposites using topology optimization , 1998 .
[6] M. Biot. General Theory of Three‐Dimensional Consolidation , 1941 .
[7] K. Svanberg. The method of moving asymptotes—a new method for structural optimization , 1987 .
[8] O. Sigmund. Materials with prescribed constitutive parameters: An inverse homogenization problem , 1994 .
[9] S. Torquato,et al. Design of materials with extreme thermal expansion using a three-phase topology optimization method , 1997 .
[10] J. Auriault,et al. Homogenization of Coupled Phenomena in Heterogenous Media , 2009 .
[11] James K. Guest,et al. Design of maximum permeability material structures , 2007 .
[12] K. Maute,et al. Conceptual design of aeroelastic structures by topology optimization , 2004 .
[13] Martin Schanz,et al. A comparative study of Biot's theory and the linear Theory of Porous Media for wave propagation problems , 2003 .
[14] T. E. Bruns,et al. Topology optimization of non-linear elastic structures and compliant mechanisms , 2001 .
[15] K. Maute,et al. Topology optimization of flexible micro-fluidic devices , 2010 .
[16] James K. Guest,et al. Optimizing multifunctional materials: Design of microstructures for maximized stiffness and fluid permeability , 2006 .
[17] M. Biot. Theory of Propagation of Elastic Waves in a Fluid‐Saturated Porous Solid. I. Low‐Frequency Range , 1956 .
[18] Wolfgang Ehlers,et al. A historical review of the formulation of porous media theories , 1988 .
[19] S. Torquato,et al. Multifunctional composites: optimizing microstructures for simultaneous transport of heat and electricity. , 2002, Physical review letters.
[20] Thomas J. R. Hughes,et al. The Stokes problem with various well-posed boundary conditions - Symmetric formulations that converge for all velocity/pressure spaces , 1987 .
[21] M. Biot. THEORY OF ELASTICITY AND CONSOLIDATION FOR A POROUS ANISOTROPIC SOLID , 1955 .
[22] Ole Sigmund,et al. On the Optimality of Bone Microstructure , 1999 .
[23] J. Petersson,et al. Topology optimization of fluids in Stokes flow , 2003 .
[24] A. Bensoussan,et al. Asymptotic analysis for periodic structures , 1979 .
[25] O. Sigmund. A new class of extremal composites , 2000 .
[26] G. Yoon. Topology optimization for stationary fluid–structure interaction problems using a new monolithic formulation , 2010 .
[27] Shengli Xu,et al. Optimum material design of minimum structural compliance under seepage constraint , 2010 .
[28] K. Svanberg,et al. An alternative interpolation scheme for minimum compliance topology optimization , 2001 .
[29] E. Sanchez-Palencia. Non-Homogeneous Media and Vibration Theory , 1980 .