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Adjunction for Garbage Collection with Application to Graph Rewriting

机译:垃圾回收的附件及其在图重写中的应用

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We investigate garbage collection of unreachable parts of rooted graphs from a categorical point of view. First, we define this task as the right adjoint of an inclusion functor. We also show that garbage collection may be stated via a left adjoint, hence preserving col-imits, followed by two right adjoints. These three adjoints cope well with the different phases of a traditional garbage collector. Consequently, our results should naturally help to better formulate graph transformation steps in order to get rid of garbage (unwanted nodes). We illustrate this point on a particular class of graph rewriting systems based on a double pushout approach and featuring edge redirection. Our approach gives a neat rewriting step akin to the one on terms, where garbage never appears in the reduced term.
机译:我们从分类的角度调查了根图的不可达部分的垃圾收集。首先,我们将此任务定义为包含函子的正确伴随。我们还表明,垃圾收集可能是通过左侧的伴随对象声明的,因此保留了共同点,然后是两个右侧的伴随对象。这三个附件很好地应对了传统垃圾收集器的不同阶段。因此,我们的结果自然应该有助于更好地制定图形转换步骤,以消除垃圾(不需要的节点)。我们在基于双重推出方法并具有边缘重定向功能的特定类图形重写系统上说明了这一点。我们的方法提供了一个精巧的重写步骤,类似于术语,其中垃圾从不出现在简化术语中。

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