Self-organizing primitives for automated shape composition

Linge Bai, M. Eyiyurekli, D. Breen
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引用次数: 7

Abstract

Motivated by the ability of living cells to form into specific shapes and structures, we present a new approach to shape modeling based on self-organizing primitives whose behaviors are derived via genetic programming. The key concept of our approach is that local interactions between the primitives direct them to come together into a macroscopic shape. The interactions of the primitives, called morphogenic primitives (MP), are based on the chemotaxis-driven aggregation behaviors exhibited by actual living cells. Here, cells emit a chemical into their environment. Each cell responds to the stimulus by moving in the direction of the gradient of the cumulative chemical field detected at its surface. MPs, though, do not attempt to completely mimic the behavior of real cells. The chemical fields are explicitly defined as mathematical functions and are not necessarily physically accurate. The explicit mathematical form of the chemical field functions are derived via genetic programming (GP), an evolutionary computing process that evolves a population of functions. A fitness measure, based on the shape that emerges from the chemical-field-driven aggregation, determines which functions will be passed along to later generations. This paper describes the cell interactions of MPs and the GP-based method used to define the chemical field functions needed to produce user- specified shapes from simple aggregating primitives.
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用于自动形状合成的自组织原语
受活细胞形成特定形状和结构的能力的启发,我们提出了一种基于自组织原语的形状建模新方法,其行为是通过遗传编程派生的。我们方法的关键概念是,原语之间的局部相互作用引导它们聚集在一起形成宏观形状。这些基元之间的相互作用被称为形态发生基元(morphogenic primitives, MP),是基于实际活细胞所表现出的趋化驱动的聚集行为。在这里,细胞向周围环境释放一种化学物质。每个细胞对刺激的反应是沿着在其表面检测到的累积化学场的梯度方向移动。然而,MPs并不试图完全模仿真实细胞的行为。化学场被明确地定义为数学函数,在物理上不一定准确。化学场函数的显式数学形式是通过遗传规划(GP)推导出来的,遗传规划是一种进化计算过程,可以进化出一系列函数。基于化学场驱动的聚集所产生的形状的适应度测量,决定了哪些功能将被传递给后代。本文描述了MPs的细胞相互作用和基于gp的方法,用于定义从简单聚合原语产生用户指定形状所需的化学场函数。
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Self-organizing primitives for automated shape composition SHREC’08 entry: 3D model retrieval based on the V system invariant moment SHape REtrieval contest 2008: 3D face scans Efficient solution to systems of multivariate polynomials using expression trees SHape REtrieval Contest (SHREC) 2008
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