| Literature DB >> 29033476 |
Yunxiao Chen1, Xiaoou Li2, Jingchen Liu3, Gongjun Xu4, Zhiliang Ying3.
Abstract
Large-scale assessments are supported by a large item pool. An important task in test development is to assign items into scales that measure different characteristics of individuals, and a popular approach is cluster analysis of items. Classical methods in cluster analysis, such as the hierarchical clustering, K-means method, and latent-class analysis, often induce a high computational overhead and have difficulty handling missing data, especially in the presence of high-dimensional responses. In this article, the authors propose a spectral clustering algorithm for exploratory item cluster analysis. The method is computationally efficient, effective for data with missing or incomplete responses, easy to implement, and often outperforms traditional clustering algorithms in the context of high dimensionality. The spectral clustering algorithm is based on graph theory, a branch of mathematics that studies the properties of graphs. The algorithm first constructs a graph of items, characterizing the similarity structure among items. It then extracts item clusters based on the graphical structure, grouping similar items together. The proposed method is evaluated through simulations and an application to the revised Eysenck Personality Questionnaire.Entities:
Keywords: Eysenck Personality Questionnaire; cluster analysis; large-scale assessment; personality assessment; spectral clustering
Year: 2017 PMID: 29033476 PMCID: PMC5635860 DOI: 10.1177/0146621617692977
Source DB: PubMed Journal: Appl Psychol Meas ISSN: 0146-6216