基于社区参与理论的抗灾能力量表的调整和验证。

IF 3 3区 医学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
Risk Analysis Pub Date : 2024-10-18 DOI:10.1111/risa.17666
Tuba Gokmenoglu, Elif Dasci Sonmez
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引用次数: 0

摘要

本研究旨在改编并验证最初由 Becker 等人编制、后经 Paton 等人修订的 "抗灾能力量表",以评估土耳其学校社区的抗灾能力,重点关注 "社区参与理论"。该理论强调社区参与在个人、社区和社会/机构等不同层面的抗灾能力中的作用。研究分两个阶段进行。在第一阶段,分析了来自 428 名教师的数据,以评估量表土耳其语版本的有效性和可靠性及其与各维度的一致性。在第二阶段,使用来自 1 422 名教师的数据,进一步验证使用泛化理论测试的可靠性,并通过确认性因素分析确认其有效性。结果证实,土耳其版量表的 12 个因子和 52 个项目是有效和可靠的。各维度的 Cronbach's Alpha 系数介于 0.80 至 0.91 之间,表明具有较高的可靠性。研究结果凸显了调整 DRS 以提高学校社区抗灾能力的实际意义,并强调了社区参与备灾和教育的重要性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An adaptation and validation of disaster resilience scale based on community engagement theory.

This study aimed to adapt and validate the Disaster Resilience Scale, originally developed by Becker et al. and revised by Paton et al., for assessing disaster resilience within the Turkish school community with a focus on Community Engagement Theory. This theory emphasizes the role of community involvement in disaster resilience at various levels, including the individual, community, and societal/institutional. The study was conducted in two phases. In the first phase, data from 428 teachers were analyzed to assess the validity and reliability of the scale's Turkish version and its alignment with dimensions. In the second phase, data from 1,422 teachers were used to further verify the reliability of using the Generalizability Theory test, and confirm validity through confirmatory factor analysis. The results confirmed that the Turkish version of the scale, with its 12 factors and 52 items was valid and reliable. Cronbach's Alpha coefficients for the dimensions ranged from 0.80 to 0.91, indicating high reliability. The findings highlight the practical implications of adapting the DRS for enhancing disaster resilience in school communities and underscore the importance of community engagement in disaster preparedness and education.

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来源期刊
Risk Analysis
Risk Analysis 数学-数学跨学科应用
CiteScore
7.50
自引率
10.50%
发文量
183
审稿时长
4.2 months
期刊介绍: Published on behalf of the Society for Risk Analysis, Risk Analysis is ranked among the top 10 journals in the ISI Journal Citation Reports under the social sciences, mathematical methods category, and provides a focal point for new developments in the field of risk analysis. This international peer-reviewed journal is committed to publishing critical empirical research and commentaries dealing with risk issues. The topics covered include: • Human health and safety risks • Microbial risks • Engineering • Mathematical modeling • Risk characterization • Risk communication • Risk management and decision-making • Risk perception, acceptability, and ethics • Laws and regulatory policy • Ecological risks.
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