An Adaptive Partition-Based Approach for Adaptive Random Testing on Real Programs

Adaptive random testing (ART) is a family of algorithms to enhance random testing (RT) by generating test cases extensively and evenly. For this purpose, many ART algorithms have been proposed, the most well-known and the first approach is the Fixed-Size-Candidate-Set ART (FSCS-ART). In recent years, researchers have also proposed many ART methods to continuously improve the performance of FSCS-ART, but the focus has been more on reducing the time overhead of FSCSART while retaining its failure detection effectiveness as much as possible due to the boundary effect. To alleviate the boundary effect and improve the effectiveness of FSCS-ART, this paper proposes an algorithm AP-FSCS-ART, an Adaptive Partition-based method on top of FSCS-ART. First, AP-FSCS-ART divides the entire input domain into external and internal sub-domains. Then, two different algorithms are adaptively applied to the two sub-domains to find the next test case from the randomly generated candidate test cases. During the selecting process, APFSCS-ART takes into account not only the most recently executed test case of a candidate test case but also its position relative to the input domain. Experiments using the 12 most common real programs and comparisons with other algorithms in this paper show that the AP-FSCS-ART algorithm has significantly better failure detection capability, with improvements from 8.8% to 11.4% compared to three state-of-the-art ART algorithms, including the FSCS-ART, FSCS-ctsr, and NNDC-ART.