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Drawing Interactive Euler Diagrams from Region Connection Calculus Specifications

机译:从区域连接演算规范绘制交互式Euler图

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This paper describes methods for generating interactive Euler diagrams. User interaction is needed to improve the aesthetic quality of the drawing without writing tedious formal specifications. More precisely, the user can modify the diagram’s layout on the fly by mouse control. We prove that the satisfiability problem is in ({textsf {PSPACE}}) and we provide two syntactic fragments such that the corresponding restricted satisfiability problem is already ({textsf {NP}})-hard. We describe (1) an improved local search based approach, (2) a method inspired from the gradient method and a hybrid method mixing both (1) and (2). A software tool was implemented and its implementation is described. We also experimentally compare the different methods. We first see that the improved local search and the hybrid method outperforms the local search from the literature and the gradient method for generating a diagram. Concerning interaction, the local search approach is not suitable but hybrid method and gradient method give both good results in terms of quality of drawings and stability. Specifications are written using region connection calculus (({mathbf{RCC-8 }})), radius constraints and disjunctions. Euler diagrams are described as set of circles.
机译:本文介绍了生成交互式Euler图的方法。需要用户交互以提高图形的美学质量,而无需编写繁琐的正式说明。更准确地说,用户可以通过鼠标控制即时修改图表的布局。我们证明了可满足性问题在({textsf {PSPACE}})中,并且我们提供了两个句法片段,使得相应的受限可满足性问题已经很困难({textsf {NP}})。我们描述(1)一种改进的基于局部搜索的方法,(2)一种受梯度方法启发的方法以及混合(1)和(2)的混合方法。实现了一个软件工具,并描述了其实现。我们还通过实验比较了不同的方法。我们首先看到,改进的局部搜索和混合方法优于文献中的局部搜索和用于生成图的梯度方法。关于交互,局部搜索方法不适合,但是混合方法和梯度方法在图形质量和稳定性方面都给出了良好的结果。规范是使用区域连接演算(({{mathbf {RCC-8}})),半径约束和分离来编写的。欧拉图被描述为一组圆。

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