Test Case Minimization with Quantum Annealers
- URL: http://arxiv.org/abs/2308.05505v1
- Date: Thu, 10 Aug 2023 11:31:53 GMT
- Title: Test Case Minimization with Quantum Annealers
- Authors: Xinyi Wang (1), Asmar Muqeet (1), Tao Yue (1), Shaukat Ali (1 and 2),
Paolo Arcaini (3) ((1) Simula Research Laboratory Oslo Norway, (2) Oslo
Metropolitan University Oslo Norway, (3) National Institute of Informatics
Tokyo Japan)
- Abstract summary: Theoretically, quantum annealers can outperform classical computers.
Small-scale, i.e., they have limited quantum bits (qubits)
We propose BootQA, the very first effort at solving the test case (TCM) problem with QA.
- Score: 0.0
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: Quantum annealers are specialized quantum computers for solving combinatorial
optimization problems using special characteristics of quantum computing (QC),
such as superposition, entanglement, and quantum tunneling. Theoretically,
quantum annealers can outperform classical computers. However, the currently
available quantum annealers are small-scale, i.e., they have limited quantum
bits (qubits); hence, they currently cannot demonstrate the quantum advantage.
Nonetheless, research is warranted to develop novel mechanisms to formulate
combinatorial optimization problems for quantum annealing (QA). However,
solving combinatorial problems with QA in software engineering remains
unexplored. Toward this end, we propose BootQA, the very first effort at
solving the test case minimization (TCM) problem with QA. In BootQA, we provide
a novel formulation of TCM for QA, followed by devising a mechanism to
incorporate bootstrap sampling to QA to optimize the use of qubits. We also
implemented our TCM formulation in three other optimization processes:
classical simulated annealing (SA), QA without problem decomposition, and QA
with an existing D-Wave problem decomposition strategy, and conducted an
empirical evaluation with three real-world TCM datasets. Results show that
BootQA outperforms QA without problem decomposition and QA with the existing
decomposition strategy in terms of effectiveness. Moreover, BootQA's
effectiveness is similar to SA. Finally, BootQA has higher efficiency in terms
of time when solving large TCM problems than the other three optimization
processes.
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