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Extending the Algebras of Design

机译:扩展设计代数

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Algebras of design have previously been investigated for shapes composed of rectilinear geometric elements, such as lines and planes, and the properties of these algebras have been found to be beneficial for formalising designs, as well as the visual processes used by designers as they manipulate shapes in their design explorations. In this paper, an overview is presented of the application of these algebras in formalising design processes, and this is followed by a discussion concerning issues that arise when the algebras are extended to accommodate non-rectilinear designs, represented by shapes composed of curves, surfaces and solids. Consideration of non-rectilinear shapes introduces new problems not previously identified in the established formalism, resulting from the geometries and topologies of the shapes. These give rise to significant questions about the relationships between shapes and the property of embedding, which is fundamental to the construction of algebras of design.
机译:以前已经对设计代数进行了研究,研究了由直线几何元素(例如线条和平面)组成的形状,发现这些代数的特性对于形式化设计以及设计人员在操纵形状时使用的视觉过程很有帮助在他们的设计探索中。在本文中,对这些代数在形式化设计过程中的应用进行了概述,随后讨论了将代数扩展为容纳非直线型设计(由曲线,曲面组成的形状表示)时出现的问题和固体。对非直线形状的考虑会引入新的问题,这些问题是以前在已建立的形式主义中尚未发现的,这是由于形状的几何形状和拓扑结构所致。这些都引起了有关形状与嵌入属性之间关系的重大问题,这对于构建设计代数至关重要。

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