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Does X at Time 1 Cause Y at Time 2? Longitudinal Causal Learning with Hidden Confounders. 时刻1的X会导致时刻2的Y吗?具有隐藏混杂因素的纵向因果学习。
IF 3.1 2区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2026-03-24 DOI: 10.1017/psy.2026.10100
Dexin Shi, Wolfgang Wiedermann, Amanda J Fairchild, Bo Zhang
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引用次数: 0
BAYESIAN COVARIANCE MODELING OF DIFFERENTIAL ITEM FUNCTIONING. 微分项目功能的贝叶斯协方差建模。
IF 3.1 2区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2026-03-24 DOI: 10.1017/psy.2026.10101
Jean-Paul Fox
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引用次数: 0
Analyzing Complex Educational Data: A Data Analytic Framework for Integrating Structured and Unstructured Eye-Tracking Data. 分析复杂的教育数据:一个集成结构化和非结构化眼动追踪数据的数据分析框架。
IF 3.1 2区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2026-03-23 DOI: 10.1017/psy.2026.10096
Luyang Fang, Shiyu Wang, Yinghan Chen, Susu Zhang, Zichu Liu, Wenxuan Zhong

The growing use of computer-based assessments has produced complex process data that capture learners' cognitive and behavioral processes in real time. Among these, eye-tracking data provide rich temporal information on how individuals attend to and process visual information during problem solving. Yet, analyzing such high-dimensional, temporally dependent, and multimodal data remains a methodological challenge. This study introduces a two-component data-analytic framework (DAK) for integrating and interpreting structured and unstructured data in educational assessments. The first component employs a time-aware long short-term memory Autoencoder to extract latent features representing dynamic visual attention patterns. The model extends conventional architectures by incorporating fixation duration and elapsed time between actions, using a data-driven temporal decay function, and optimizing a multi-target reconstruction objective. The second component integrates these extracted features through clustering, categorical data analyses, and mixed-effects modeling to generate construct-relevant validity evidence for test-taking and learning behaviors. We demonstrate the DAK using structured scores and unstructured eye-tracking data from a spatial rotation learning program. Results reveal distinct behavioral patterns linked to test performance and intervention effectiveness, highlighting the potential of multimodal process data to advance psychometric modeling and instrument design.

越来越多地使用基于计算机的评估产生了复杂的过程数据,实时捕捉学习者的认知和行为过程。其中,眼动追踪数据提供了个体在解决问题过程中如何注意和处理视觉信息的丰富时间信息。然而,分析这样的高维、时间依赖性和多模态数据仍然是一个方法上的挑战。本研究引入了一个双组件数据分析框架(DAK),用于整合和解释教育评估中的结构化和非结构化数据。第一部分采用时间感知长短期记忆自编码器提取代表动态视觉注意模式的潜在特征。该模型通过结合动作之间的固定持续时间和运行时间,使用数据驱动的时间衰减函数,以及优化多目标重建目标,扩展了传统架构。第二个组件通过聚类、分类数据分析和混合效应建模来整合这些提取的特征,以生成与考试和学习行为相关的构念效度证据。我们使用来自空间旋转学习程序的结构化分数和非结构化眼动追踪数据来演示DAK。结果揭示了与测试表现和干预效果相关的不同行为模式,突出了多模态过程数据在推进心理测量建模和工具设计方面的潜力。
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引用次数: 0
ON THE MODELING OF LOCAL DEPENDENCE. 局部依赖的建模。
IF 3.1 2区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2026-03-02 DOI: 10.1017/psy.2026.10099
Stefano Noventa, Andrea Spoto, Jürgen Heller, Augustin Kelava
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引用次数: 0
A JOINT MODEL FOR GRADED RESPONSES AND RESPONSE TIMES. 分级响应和响应时间的联合模型。
IF 3.1 2区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2026-02-24 DOI: 10.1017/psy.2026.10097
Xinyu Zhang, Xiangbin Meng, Wei Gao, Gongjun Xu
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引用次数: 0
Uncovering Latent Structures:A Bayesian Approach to Estimating Q-Matrix and Attribute Hierarchies in Cognitive Diagnostic Models. 揭示潜在结构:认知诊断模型中估计q矩阵和属性层次的贝叶斯方法。
IF 3.1 2区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2026-02-20 DOI: 10.1017/psy.2026.10093
Xue Wang, Yinghan Chen, Shiyu Wang
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引用次数: 0
Maximum Softly Penalized Likelihood in Factor Analysis. 因子分析中的最大软惩罚可能性。
IF 3.1 2区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2026-02-18 DOI: 10.1017/psy.2026.10092
Philipp Sterzinger, Ioannis Kosmidis, Irini Moustaki

Estimation in exploratory factor analysis often yields estimates on the boundary of the parameter space. Such occurrences, called Heywood cases, are characterized by non-positive variance estimates and can cause numerical instability, convergence failures, and misleading inferences. We derive sufficient conditions on the model and a penalty to the log-likelihood function that guarantee the existence of maximum penalized likelihood estimates in the interior of the parameter space, and that the corresponding estimators possess desirable asymptotic properties expected by the maximum likelihood estimator, namely, consistency and asymptotic normality. Consistency and asymptotic normality follow when penalization is soft enough, in a way that adapts to the information accumulation about the model parameters. We formally show, for the first time, that the penalties of Akaike (1987, Psychometrika, 52, 317-332) and Hirose et al. (2011, Journal of Data Science, 9, 243-259) to the log-likelihood of the normal linear factor model satisfy the conditions for existence, and, hence, deal with Heywood cases. Their vanilla versions, though, can result in questionable finite-sample properties in estimation, inference, and model selection. Our maximum softly-penalized likelihood (MSPL) framework ensures that the resulting estimation and inference procedures are asymptotically optimal. Through comprehensive simulation studies and real data analyses, we illustrate the desirable finite-sample properties of the MSPL estimators.

探索性因子分析中的估计常常产生参数空间边界上的估计。这种情况被称为海伍德案例,其特征是非正方差估计,并可能导致数值不稳定、收敛失败和误导性推论。我们给出了模型的充分条件和对数似然函数的惩罚,以保证在参数空间内部存在极大惩罚似然估计,并且相应的估计量具有极大似然估计所期望的理想渐近性质,即相合性和渐近正态性。当惩罚足够软时,一致性和渐近正态性就会出现,以适应模型参数的信息积累。我们首次正式证明,Akaike (1987, Psychometrika, 52, 317-332)和Hirose等人(2011,Journal of Data Science, 9, 243-259)对正态线性因子模型的对数似然的惩罚满足存在条件,因此可以处理Heywood案例。然而,它们的普通版本在估计、推理和模型选择方面可能会导致有问题的有限样本属性。我们的最大软惩罚似然(MSPL)框架确保所得到的估计和推理过程是渐近最优的。通过全面的仿真研究和实际数据分析,我们说明了MSPL估计器的理想有限样本特性。
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引用次数: 0
Spectral Clustering with Likelihood Refinement for High-dimensional Latent Class Recovery. 高维潜在类恢复的似然精化谱聚类。
IF 3.1 2区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2026-02-18 DOI: 10.1017/psy.2026.10095
Zhongyuan Lyu, Yuqi Gu
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引用次数: 0
The co-varying ties between networks and item responses via latent variables. 网络与项目反应之间的共变关系通过潜在变量。
IF 3.1 2区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2026-02-12 DOI: 10.1017/psy.2026.10090
Selena Wang, Tracy Morrison Sweet, Subhadeep Paul
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引用次数: 0
Robust estimation of polyserial correlation coefficients: A density power divergence approach. 多序列相关系数的稳健估计:一种密度功率散度方法。
IF 3.1 2区 心理学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Pub Date : 2026-02-10 DOI: 10.1017/psy.2026.10091
Max Welz
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引用次数: 0
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Psychometrika
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