Biopsychosocial Resilience through a Complex Adaptive Systems Lens: A Narrative Review of Nonlinear Modeling Approaches.

IF 0.6 4区 心理学 Q4 PSYCHOLOGY, MATHEMATICAL
Adam W Kiefer, David Pincus
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引用次数: 0

Abstract

Human resilience is often considered as static traits using a reductionist approach. More recent work has demonstrated it to be a dynamic and emergent property of complex systems. This narrative review explores human resilience through a self-organizing framework with a specific emphasis on the application of nonlinear modeling approaches. Four classes of approaches are examined: univariate dynamics, bivariate coupling, topological modeling, and network modeling. Univariate dynamics capture the temporal structure and flexibility within a single time series, while bivariate coupling approaches quantify the interaction dynamics and coordination between two time series. Topological modeling identifies bifurcations and attractor dynamics as signals of critical transitions relative to emergence and system stability. Network modeling represents system structure with a focus on connectivity, flexibility, and system integrity. Applying a complex systems framework, this review provides insights into data modeling opportunities for characterizing important features of a system's capacity to bounce back and recover from stress. These characteristics are connected to meta-flexibility, which characterizes a system's adaptive responsiveness to stressors, including post-traumatic growth, and the relation between meta-flexibility and metastability is discussed. Overall, this review provides a foundation of tools for researchers interested in under-standing human resilience through a complex systems framework.

复杂适应系统视角下的生物心理社会弹性:非线性建模方法的叙述性综述。
使用还原论的方法,人类的复原力通常被认为是静态的特征。最近的工作已经证明,它是复杂系统的一个动态和紧急性质。这篇叙述性综述通过自组织框架探讨了人类的韧性,特别强调了非线性建模方法的应用。研究了四类方法:单变量动力学、二变量耦合、拓扑建模和网络建模。单变量动力学捕捉单个时间序列内的时间结构和灵活性,而双变量耦合方法量化两个时间序列之间的相互作用动力学和协调。拓扑建模将分岔和吸引子动力学识别为相对于涌现和系统稳定性的临界转变的信号。网络建模表示系统结构,重点关注连接性、灵活性和系统完整性。应用复杂的系统框架,这篇综述深入了解了数据建模的机会,以表征系统从压力中恢复和恢复的能力的重要特征。这些特征与元灵活性有关,元灵活性是系统对压力源(包括创伤后生长)的适应性反应的特征,并讨论了元灵活性与亚稳态之间的关系。总的来说,这篇综述通过复杂的系统框架为研究人员提供了一个工具基础。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
1.40
自引率
11.10%
发文量
26
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