SEMay 13, 2021

VPP-ART: An Efficient Implementation of Fixed-Size-Candidate-Set Adaptive Random Testing using Vantage Point Partitioning

arXiv:2105.06056v3
Originality Incremental advance
AI Analysis

This addresses efficiency challenges in software testing algorithms for practitioners, though it is incremental as it builds on existing ART methods.

The paper tackles the computational overhead problem of Fixed-Size-Candidate-Set Adaptive Random Testing (FSCS-ART) by proposing VPP-ART, which uses vantage point partitioning to reduce time overhead while maintaining or improving failure-detection effectiveness, achieving approximately 50% to 58% improvement in effectiveness compared to FSCS-ART.

Adaptive Random Testing (ART) is an enhancement of Random Testing (RT), and aims to improve the RT failure-detection effectiveness by distributing test cases more evenly in the input domain. Many ART algorithms have been proposed, with Fixed-Size-Candidate-Set ART (FSCS-ART) being one of the most effective and popular. FSCS-ART ensures high failure-detection effectiveness by selecting the next test case as the candidate farthest from previously-executed test cases. Although FSCS-ART has good failure-detection effectiveness, it also faces some challenges, including heavy computational overheads. In this paper, we propose an enhanced version of FSCS-ART, Vantage Point Partitioning ART (VPP-ART). VPP-ART addresses the FSCS-ART computational overhead problem using vantage point partitioning, while maintaining the failure-detection effectiveness. VPP-ART partitions the input domain space using a modified Vantage Point tree (VP-tree) and finds the approximate nearest executed test cases of a candidate test case in the partitioned sub-domains -- thereby significantly reducing the time overheads compared with the searches required for FSCS-ART. To enable the FSCS-ART dynamic insertion process, we modify the traditional VP-tree to support dynamic data. The simulation results show that VPP-ART has a much lower time overhead compared to FSCS-ART, but also delivers similar (or better) failure-detection effectiveness, especially in the higher dimensional input domains. According to statistical analyses, VPP-ART can improve on the FSCS-ART failure-detection effectiveness by approximately 50% to 58%. VPP-ART also compares favorably with the KDFC-ART algorithms (a series of enhanced ART algorithms based on the KD-tree). Our experiments also show that VPP-ART is more cost-effective than FSCS-ART and KDFC-ART.

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