Truncated hierarchical B-splines in isogeometric analysis of thin shell structures

논문상세정보
    • 저자 H.R. Atri S. Shojaee
    • 제어번호 105063612
    • 학술지명 Steel and Composite Structures, An International Journal
    • 권호사항 Vol. 26 No. 2 [ 2018 ]
    • 발행처 국제구조공학회
    • 자료유형 학술저널
    • 수록면 171-182
    • 언어 English
    • 출판년도 2018
    • 등재정보 SCIE;SCOPUS
    • 판매처
    유사주제 논문( 0)

' Truncated hierarchical B-splines in isogeometric analysis of thin shell structures' 의 참고문헌

  • Tsplines and T-NURCCs;ACM Transactions on Graphics (TOG)
  • Truncated hierarchical Catmull-Clark subdivision with local refinement
    Wei, X. [2015]
  • Thermoelastic optimization of material distribution of functionally graded structures by an isogeometrical approach
  • THB-splines: The truncated basis for hierarchical splines
  • THB-splines: An effective mathematical technology for adaptive refinement in geometric design and isogeometric analysis
  • T-spline simplification and local refinement;Acm Transactions on Graphics (tog)
  • T-spline finite element method for the analysis of shell structures
    Uhm, T.K. [2009]
  • Surface modeling with polynomial splines over hierarchical T-meshes
    Li, X. [2007]
  • Subdivision surfaces: a new paradigm for thin-shell finite-element analysis
    Cirak, F. [2000]
  • Stress projection for membrane and shear locking in shell finite elements
  • Some properties of LR-splines
    Bressan, A. [2013]
  • Shape optimization and its extension to topological design based on isogeometric analysis
    Seo, Y.-D. [2010]
  • Rotation free isogeometric thin shell analysis using PHT-splines
  • Reproducing kernel particle methods
    Liu, W.K. [1995]
  • Recursively generated B-spline surfaces on arbitrary topological meshes
    Catmull, E. [1978]
  • Polynomial splines over locally refined box-partitions
    Dokken, T. [2013]
  • Polynomial splines over hierarchical T-meshes
    Deng, J. [2008]
  • On the similarities and differences between Classical Hierarchical, Truncated Hierarchical and LR B-splines
  • On the boundary conditions of the geometrically nonlinear Kirchhoff-Love shell theory
  • On linear independence of T-spline blending functions
    Li, X. [2012]
  • Meshless natural neighbor Galerkin method for the bending and vibration analysis of composite plates
  • Local refinement of analysis-suitable T-splines
    Scott, M. [2012]
  • Linear independence of the T-spline blending functions associated with some particular T-meshes
    Buffa, A. [2010]
  • Koiter's Thin Shells on Catmull-Clark Limit Surfaces;VMV
  • Isogeometric topology optimization of shell structures using trimmed NURBS surfaces
    Kang, P. [2016]
  • Isogeometric topological shape optimization using dual evolution with boundary integral equation and level sets
    Lee, S.-W. [2017]
  • Isogeometric shell analysis with NURBS compatible subdivision surfaces
  • Isogeometric analysis: CAD, finite elements, NURBS, exact geometry and mesh refinement
  • Isogeometric analysis using polynomial splines over hierarchical T-meshes for two-dimensional elastic solids
  • Isogeometric analysis using T-splines
  • Isogeometric analysis using LR B-splines
  • Isogeometric analysis of higher-order gradient elasticity by user elements of a commercial finite element software
    Khakalo, S. [2017]
  • Isogeometric analysis of high order partial differential equations on surfaces
  • Isogeometric analysis and error estimates for high order partial differential equations in fluid dynamics
  • Isogeometric Analysis for second order partial differential equations on surfaces
    Dede, L. [2015]
  • Iso-geometric Finite Element Analysis Based on Catmull-Clark: ubdivision Solids
  • Interpolating and approximating scattered 3D-data with hierarchical tensor product B-splines
  • Integrated modeling, finite-element analysis, and engineering design for thin-shell structures using subdivision
    Cirak, F. [2002]
  • Higher-order natural element methods: Towards an isogeometric meshless method
  • Hierarchical T-splines: Analysis-suitability, Bezier extraction, and application as an adaptive basis for isogeometric analysis
    Evans, E. [2015]
  • Hierarchical B-spline refinement
  • Handbuch der Physik: Encyclopedia of physics. vol. VIa/2, Mechanics of solids II. Festkorpermechanik II. Bd. VIa/2
    Flugge, S. [1972]
  • Geophysical parametrization and interpolation of irregular data using natural neighbours
  • Element-free Galerkin methods
  • Blending isogeometric analysis and local maximum entropy meshfree approximants
    Rosolen, A. [2013]
  • Arbitrary-degree T-splines for isogeometric analysis of fully nonlinear Kirchhoff-Love shells
  • Analysis-suitable adaptive T-mesh refinement with linear complexity
  • Analysis-suitable T-splines of arbitrary degree: definition, linear independence and approximation properties
  • Analysis-suitable T-splines are dual-compatible
  • An isogeometric designthrough-analysis methodology based on adaptive hierarchical refinement of NURBS, immersed boundary methods, and Tspline CAD surfaces
  • An efficient meshfree method for vibration analysis of laminated composite plates
    Bui, T.Q. [2011]
  • Adaptively refined multilevel spline spaces from generating systems
    Zore, U. [2014]
  • Adaptive isogeometric analysis using rational PHT-splines
    Wang, P. [2011]
  • Adaptive isogeometric analysis by local h-refinement with T-splines
  • Adaptive and linearly independent multilevel Bsplines: SFB 404, Geschaftsstelle
    Kraft, R. [1997]
  • Adaptive CAD model (re-) construction with THB-splines
    Kiss, G. [2014]
  • A subdivision-based implementation of the hierarchical b-spline finite element method
  • A point interpolation method for two-dimensional solids
    Liu, G.R. [2001]
  • A new meshless local PetrovGalerkin(MLPG)approach in computational mechanics
    Atluri, S.N [1998]
  • A hierarchical construction of LR meshes in 2D
    Bressan, A. [2015]
  • A hierarchical approach to adaptive local refinement in isogeometric analysis
  • A coupled IGA-Meshfree discretization of arbitrary order of accuracy and without global geometry parameterization