已发表论文

基于项目反应理论的关系需要满足量表的汉化及其在18 ~ 30岁成年人中的应用

 

Authors Yu Y , Dai B , Lin L , Zhang C 

Received 12 June 2024

Accepted for publication 2 October 2024

Published 17 October 2024 Volume 2024:17 Pages 3595—3610

DOI https://doi.org/10.2147/PRBM.S471200

Checked for plagiarism Yes

Review by Single anonymous peer review

Peer reviewer comments 2

Editor who approved publication: Dr Bao-Liang Zhong

Yahui Yu,1,2 Buyun Dai,1 Lingkai Lin,1 Chao Zhang1,2 

1School of Psychology, Jiangxi Normal University, Nanchang, Jiangxi, People’s Republic of China; 2School of Psychology, South China Normal University, Guangzhou, Guangdong, People’s Republic of China

Correspondence: Buyun Dai, School of Psychology, Jiangxi Normal University, 99 Ziyang Ave, Nanchang, Jiangxi, People’s Republic of China, Tel +86-13870055780, Email biweijianpsy@qq.com

Purpose: The satisfaction of relational needs is an important indicator of the quality of interpersonal relationships, but few studies on this topic have been conducted in China. The Relational Needs Satisfaction Scale (RNSS) was developed and used in three countries.
Patients and Methods: In this study, the scale was standardized. A total of 2136 Chinese adults aged 18– 30 years were recruited to complete the RNSS-Chinese (RNSS-C) and the Satisfaction with Life Scale (SWLS) online, and classical test theory and item response theory (IRT) were used to analyze the psychometric characteristics of the RNSS-C. The measurement invariance of the Chinese and Czech RNSSs was analyzed.
Results: (1) The RNSS still has good reliability (Cronbach’s alpha = 0.935) and validity (CFI=0.948, TLI=0.940, RMSEA=0.049, and SRMR=0.032) in China. (2) The RNSS-C revealed differences in the perceptions of relational needs construct between the two groups (ΔCFI=0.014> 0.01).
Conclusion: These findings contribute to a deeper understanding of the cultural factors that shape interpersonal relationships and satisfaction in China.

Keywords: relational needs satisfaction scale, item response theory, cross culture, measurement invariance