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作为非线性动力系统的复发:在酒精使用障碍患者中的应用

Relapse as a nonlinear dynamic system: application to patients with alcohol use disorders.

作者信息

Hufford Michael R, Witkiewitz Katie, Shields Alan L, Kodya Suzanne, Caruso John C

机构信息

Department of Psychology, University of Montana, USA.

出版信息

J Abnorm Psychol. 2003 May;112(2):219-27. doi: 10.1037/0021-843x.112.2.219.

Abstract

Understanding the relapse process is one of the most important issues in addictive behaviors research. To date, most studies have taken a linear approach toward predicting relapse based on risk factors. Nonlinear dynamical systems theory can be used to describe processes that are not adequately modeled using a linear approach. In particular, the authors propose that catastrophe theory, a subset of nonlinear dynamical systems theory, can be used to describe the relapse process in addictive behaviors. Two small prospective studies using 6-month follow-ups of patients with alcohol use disorders (inpatient, n = 51; outpatient, n = 43) illustrate how cusp catastrophe theory may be used to predict relapse. Results from these preliminary studies indicate that a cusp catastrophe model has more predictive utility than traditional linear models.

摘要

理解复发过程是成瘾行为研究中最重要的问题之一。迄今为止,大多数研究都采用基于风险因素的线性方法来预测复发。非线性动力系统理论可用于描述那些无法用线性方法充分建模的过程。特别是,作者提出,作为非线性动力系统理论一个子集的突变理论,可用于描述成瘾行为中的复发过程。两项针对酒精使用障碍患者进行6个月随访的小型前瞻性研究(住院患者,n = 51;门诊患者,n = 43)说明了如何运用尖点突变理论来预测复发。这些初步研究的结果表明,尖点突变模型比传统的线性模型具有更强的预测效用。

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