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NURBS-based Galerkin method and application to skeletal muscle modeling

机译:基于NURBS的Galerkin方法和骨骼肌造型的应用

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Non-Uniform Rational B-spline (NURBS) is often used to construct the free-form boundary representation of three-dimensional objects. In this paper, we propose a method for mechanical analysis for deformable bodies by combining NURBS geometric representation and the Galerkin method. The NURBS surface bounding a 3D body is extended to a trivariate NURBS solid by adding another parametric domain represented by additional control points. The displacement field of the body is constructed using the NURBS shape representation with the control point being the generalized coordinates. The interpolated displacement field is directly used to facilitate finite element formulation. In this manner, traditional FEM meshing is not required. In this work, the NURBS-FEM is applied to skeletal muscle modeling. Muscle is modeled as anisotropic, active hyperelastic solids. The directions of the contractile fibers can be uniform or along the tangent direction of NURBS curves. Typical contractive motions of isolated muscle are simulated.
机译:不均匀的Rational B样条(NURBS)通常用于构建三维物体的自由形状边界表示。在本文中,通过组合NURBS几何表示和Galerkin方法,提出了一种用于可变形体的机械分析方法。限定3D体的NURBS表面通过添加由附加控制点表示的另一个参数域来扩展到琐碎的NURBS固体。使用NURBS形状表示构建主体的位移场,该控制点是广义坐标的控制点。内插位移场直接用于促进有限元制剂。以这种方式,不需要传统的FEM网格。在这项工作中,NURBS-FEM适用于骨骼肌造型。肌肉被建模为各向异性,活性的超弹性固体。收缩纤维的方向可以是均匀的或沿NURBS曲线的切线方向均匀的。模拟分离肌的典型收缩动作。

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