P2P数据管理系统中的聚合和优先级

Luciano Caroprese, E. Zumpano
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引用次数: 17

摘要

本文研究了分布式独立数据源之间的数据交换问题。它基于作者以前的工作[11,12,14],其中提出了P2P系统的声明性语义,并提供了为邻居对等体设置不同程度可靠性的机制。P2P系统的基本语义定义了最大弱模型的概念(在[11,12,14]中,这些模型被称为首选弱模型。在本文中,我们将它们重新命名,并使用术语Preferred来表示这里定义的弱模型的子类),它们表示不违反完整性约束的最大事实集被导入对等体的场景[11,12]。先前在[14]中定义的优先级机制是刚性的,因为对等体可以导入的冲突原子集之间的优先级仅取决于设计时与源对等体相关的优先级。在本文中,我们提出了一个不同的框架,允许在不同的场景中进行选择,查看对等体提供的数据的属性。这里提出的框架允许对诸如“在信息冲突的情况下,最好从可以提供最大数量元组的邻居节点导入数据”或“在信息冲突的情况下,最好从邻居节点导入数据,这样属性值的总和是最小的”这样的概念进行建模,而不需要选择先验的首选节点。为了加强这种偏好机制,我们用聚合函数丰富了以前的P2P框架,并给出了展示新框架灵活性的重要示例。
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Aggregates and priorities in P2P data management systems
This paper investigates the data exchange problem among distributed independent sources. It is based on previous works of the authors [11, 12, 14] in which a declarative semantics for P2P systems has been presented and a mechanism to set different degrees of reliability for neighbor peers has been provided. The basic semantics for P2P systems defines the concept of Maximal Weak Models (in [11, 12, 14] these models have been called Preferred Weak Models. In this paper we rename them and use the term Preferred for the subclass of Weak Model defined here) that represent scenarios in which maximal sets of facts not violating integrity constraints are imported into the peers [11, 12]. Previous priority mechanism defined in [14] is rigid in the sense that the preference between conflicting sets of atoms that a peer can import only depends on the priorities associated to the source peers at design time. In this paper we present a different framework that allows to select among different scenarios looking at the properties of data provided by the peers. The framework presented here allows to model concepts like "in the case of conflicting information, it is preferable to import data from the neighbor peer that can provide the maximum number of tuples" or "in the case of conflicting information, it is preferable to import data from the neighbor peer such that the sum of the values of an attribute is minimum" without selecting a-priori preferred peers. To enforce this preference mechanism we enrich the previous P2P framework with aggregate functions and present significant examples showing the flexibility of the new framework.
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