Ranked Enumeration for Database Queries

Fuente: arXiv
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Autori principali: Tziavelis, Nikolaos, Gatterbauer, Wolfgang, Riedewald, Mirek
Natura: Preprint
Pubblicazione: 2024
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author Tziavelis, Nikolaos
Gatterbauer, Wolfgang
Riedewald, Mirek
author_facet Tziavelis, Nikolaos
Gatterbauer, Wolfgang
Riedewald, Mirek
contents Ranked enumeration is a query-answering paradigm where the query answers are returned incrementally in order of importance (instead of returning all answers at once). Importance is defined by a ranking function that can be specific to the application, but typically involves either a lexicographic order (e.g., "ORDER BY R.A, S.B" in SQL) or a weighted sum of attributes (e.g., "ORDER BY 3*R.A + 2*S.B"). Recent work has introduced any-k algorithms for (multi-way) join queries, which push ranking into joins and avoid materializing intermediate results until necessary. The top-ranked answers are returned asymptotically faster than the common join-then-rank approach of database systems, resulting in orders-of-magnitude speedup in practice. In addition to their practical usefulness, these techniques complement a long line of theoretical research on unranked enumeration, where answers are also returned incrementally, but with no explicit ordering requirement. For a broad class of ranking functions with certain monotonicity properties, including lexicographic orders and sum-based rankings, the ordering requirement surprisingly does not increase the asymptotic time or space complexity, apart from logarithmic factors. A key insight is the connection between ranked enumeration for database queries and the fundamental task of computing the kth-shortest path in a graph. Although this connection is important for grounding the problem in the literature, it can obfuscate the simplicity of the algorithm. In this article, we adopt a pragmatic approach and present a slightly simplified version of the algorithm without the shortest-path interpretation. We believe that this will benefit practitioners looking to implement and optimize any-k approaches.
format Preprint
id arxiv_https___arxiv_org_abs_2409_08142
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle Ranked Enumeration for Database Queries
Tziavelis, Nikolaos
Gatterbauer, Wolfgang
Riedewald, Mirek
Databases
Ranked enumeration is a query-answering paradigm where the query answers are returned incrementally in order of importance (instead of returning all answers at once). Importance is defined by a ranking function that can be specific to the application, but typically involves either a lexicographic order (e.g., "ORDER BY R.A, S.B" in SQL) or a weighted sum of attributes (e.g., "ORDER BY 3*R.A + 2*S.B"). Recent work has introduced any-k algorithms for (multi-way) join queries, which push ranking into joins and avoid materializing intermediate results until necessary. The top-ranked answers are returned asymptotically faster than the common join-then-rank approach of database systems, resulting in orders-of-magnitude speedup in practice. In addition to their practical usefulness, these techniques complement a long line of theoretical research on unranked enumeration, where answers are also returned incrementally, but with no explicit ordering requirement. For a broad class of ranking functions with certain monotonicity properties, including lexicographic orders and sum-based rankings, the ordering requirement surprisingly does not increase the asymptotic time or space complexity, apart from logarithmic factors. A key insight is the connection between ranked enumeration for database queries and the fundamental task of computing the kth-shortest path in a graph. Although this connection is important for grounding the problem in the literature, it can obfuscate the simplicity of the algorithm. In this article, we adopt a pragmatic approach and present a slightly simplified version of the algorithm without the shortest-path interpretation. We believe that this will benefit practitioners looking to implement and optimize any-k approaches.
title Ranked Enumeration for Database Queries
topic Databases
url https://arxiv.org/abs/2409.08142