Isogeometric configuration design sensitivity analysis of geometrically exact shear-deformable beam structures
暂无分享,去创建一个
[1] Kyung K. Choi,et al. Design sensitivity analysis and optimization of non‐linear transient dynamics. Part II—configuration design , 2000 .
[2] T. Hughes,et al. Isogeometric analysis : CAD, finite elements, NURBS, exact geometry and mesh refinement , 2005 .
[3] Seonho Cho,et al. Constrained isogeometric design optimization of lattice structures on curved surfaces: computation of design velocity field , 2018 .
[4] Jakob S. Jensen,et al. Design of materials with prescribed nonlinear properties , 2014 .
[5] W. Desmet,et al. Isogeometric analysis for nonlinear planar pantographic lattice: discrete and continuum models , 2019 .
[6] Seonho Cho,et al. Isogeometric configuration design optimization of shape memory polymer curved beam structures for extremal negative Poisson’s ratio , 2018, Structural and Multidisciplinary Optimization.
[7] M. Crisfield,et al. Objectivity of strain measures in the geometrically exact three-dimensional beam theory and its finite-element implementation , 1999, Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[8] Roger A. Sauer,et al. A new rotation-free isogeometric thin shell formulation and a corresponding continuity constraint for patch boundaries , 2017 .
[9] Roland Wüchner,et al. Nonlinear isogeometric spatial Bernoulli Beam , 2016 .
[10] Les A. Piegl,et al. The NURBS Book , 1995, Monographs in Visual Communication.
[11] R. Schmidt,et al. Isogeometric shape optimization of shells using semi-analytical sensitivity analysis and sensitivity weighting , 2014 .
[12] Enzo Marino,et al. Locking-free isogeometric collocation formulation for three-dimensional geometrically exact shear-deformable beams with arbitrary initial curvature , 2017 .
[13] Martin L. Dunn,et al. Isogeometric shape optimization of nonlinear, curved 3D beams and beam structures , 2019, Computer Methods in Applied Mechanics and Engineering.
[14] J. C. Simo,et al. A three-dimensional finite-strain rod model. Part II: Computational aspects , 1986 .
[15] Kyung K. Choi,et al. Configuration design sensitivity analysis of built-up structures , 1992 .
[16] Seonho Cho,et al. Isogeometric shape design optimization of nanoscale structures using continuum-based shell theory considering surface effects , 2018, International Journal of Mechanical Sciences.
[17] Seonho Cho,et al. Isogeometric configuration design sensitivity analysis of finite deformation curved beam structures using Jaumann strain formulation , 2016 .
[18] Seonho Cho,et al. Isogeometric shape design sensitivity analysis using transformed basis functions for Kronecker delta property , 2013 .
[19] Seonho Cho,et al. Isogeometric Optimal Design of Compliant Mechanisms Using Finite Deformation Curved Beam Built-Up Structures , 2020 .
[20] Zafer Gürdal,et al. Isogeometric sizing and shape optimisation of beam structures , 2009 .
[21] Giuseppe Radaelli,et al. Shape optimization and sensitivity of compliant beams for prescribed load-displacement response , 2016 .
[22] D. F. Rogers,et al. An Introduction to NURBS: With Historical Perspective , 2011 .
[23] Roland Wüchner,et al. Embedded structural entities in NURBS-based isogeometric analysis , 2017 .
[24] Enzo Marino,et al. Isogeometric collocation for three-dimensional geometrically exact shear-deformable beams , 2016 .
[25] Youn Doh Ha,et al. Generalized isogeometric shape sensitivity analysis in curvilinear coordinate system and shape optimization of shell structures , 2015 .
[26] Kyung K. Choi,et al. Meshfree analysis and design sensitivity analysis for shell structures , 2002 .
[27] Wolfgang A. Wall,et al. An objective 3D large deformation finite element formulation for geometrically exact curved Kirchhoff rods , 2014 .
[28] R. Bishop. There is More than One Way to Frame a Curve , 1975 .