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Reconstruction of anatomical shapes from scattered data using deformable Bezier surfaces

机译:使用可变形贝塞尔表面从散射数据重建解剖结构

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An important task in reverse engineering and computer-aided-design (CAD) applications is to create a mathematical model of surface geometry based on coordinate measurements. A two-step technique that fits parametric surfaces to partial or whole human body measurements for free-form surface reconstruction is described in this paper. The first step of the proposed technique employs a self-organizing feature map (SOFM) to adaptively parameterize non-uniformly spaced coordinate points. The second step uses a Bernstein Basis Function (BBF) network to fit a deformable Bezier surface to the parameterized data. Once the adaptation phase is complete, the weights of the BBF network can be utilized by a variety of commercially available geometric modeling and CAD/CAM packages for shape reconstruction. An experimental study is presented to demonstrate the effectiveness of the BBF network for generating smooth Bezier surfaces of complex anatomical shapes.
机译:逆向工程和计算机辅助设计(CAD)应用中的一个重要任务是基于坐标测量来创建表面几何的数学模型。本文描述了一种两步技术,该技术适合用于自由形状表面重建的部分或全部人体测量的部分或全部人体测量。所提出的技术的第一步采用自组织特征图(SOFM)来自适应地参数化非均匀间隔的坐标点。第二步使用Bernstein基函数(BBF)网络将可变形的Bezier表面拟合到参数化数据。一旦适应阶段完成,BBF网络的权重可以通过各种市售的几何建模和CAD /凸轮封装来利用,用于形状重建。提出了一种实验研究以证明BBF网络的有效性,用于产生复杂解剖结构的平滑贝尔表面。

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