Testing frameworks for personalizing bipolar disorder

被引:15
作者
Cochran, Amy L. [1 ]
Schultz, Andre [2 ]
McInnis, Melvin G. [3 ]
Forger, Daniel B. [4 ,5 ]
机构
[1] Univ Wisconsin, Dept Biostat & Med Informat, Madison, WI 53705 USA
[2] Rice Univ, Dept Bioengn, Houston, TX 77030 USA
[3] Univ Michigan, Dept Psychiat, Ann Arbor, MI 48105 USA
[4] Univ Michigan, Dept Math, Ann Arbor, MI 48105 USA
[5] Univ Michigan, Dept Computat Med & Bioinformat, Ann Arbor, MI 48105 USA
基金
美国国家卫生研究院;
关键词
MATHEMATICAL-MODELS; RATING-SCALE; MOOD; DEPRESSION; VALIDITY; MANIA;
D O I
10.1038/s41398-017-0084-4
中图分类号
R749 [精神病学];
学科分类号
100205 ;
摘要
The hallmark of bipolar disorder is a clinical course of recurrent manic and depressive symptoms of varying severity and duration. Mathematical modeling of bipolar disorder holds the promise of an ability to personalize diagnoses, to predict future mood episodes, to directly compare diverse datasets, and to link basic mechanisms to behavioral data. Several modeling frameworks have been proposed for bipolar disorder, which represent competing hypothesis about the basic framework of the disorder. Here, we test these hypotheses with self-report assessments of mania and depression symptoms from 178 bipolar patients followed prospectively for 4 or more years. Statistical analysis of the data did not support the hypotheses that mood arises from a rhythmic process or multiple stable states (e.g., mania or depression) or that manic and depressive symptoms are highly anti-correlated. Alternatively, it is shown that bipolar disorder could arise from an inability for mood to quickly return to normal when perturbed. This latter concept is embodied by an affective instability model that can be personalized to the clinical course of any individual with chronic disorders that have an affective component.
引用
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页数:10
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共 43 条
[11]  
Borbely A A, 1982, Hum Neurobiol, V1, P195
[12]   Computational non-linear dynamical psychiatry: A new methodological paradigm for diagnosis and course of illness [J].
Bystritsky, A. ;
Nierenberg, A. A. ;
Feusner, J. D. ;
Rabinovich, M. .
JOURNAL OF PSYCHIATRIC RESEARCH, 2012, 46 (04) :428-435
[13]  
Carter MJ, 2014, THER RECREAT J, V48, P275
[14]   Data-driven classification of bipolar I disorder from longitudinal course of mood [J].
Cochran, A. L. ;
McInnis, M. G. ;
Forger, D. B. .
TRANSLATIONAL PSYCHIATRY, 2016, 6 :e912-e912
[15]  
Cochran AL, 2017, SPR SER BIONUERO, P315, DOI 10.1007/978-3-319-49959-8_11
[16]   Mathematical models of bipolar disorder [J].
Daugherty, Darryl ;
Roque-Urrea, Tairi ;
Urrea-Roque, John ;
Troyer, Jessica ;
Wirkus, Stephen ;
Porter, Mason A. .
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2009, 14 (07) :2897-2908
[17]   A selective overview of nonparametric methods in financial econometrics [J].
Fan, JQ .
STATISTICAL SCIENCE, 2005, 20 (04) :317-337
[18]   A limit cycle oscillator model for cycling mood variations of bipolar disorder patients derived from cellular biochemical reaction equations [J].
Frank, T. D. .
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2013, 18 (08) :2107-2119
[19]   Origin of Cyclicity in Bipolar Disorders: A Computational Approach [J].
Goldbeter, A. .
PHARMACOPSYCHIATRY, 2013, 46 :S44-S52
[20]   A model for the dynamics of bipolar disorders [J].
Goldbeter, Albert .
PROGRESS IN BIOPHYSICS & MOLECULAR BIOLOGY, 2011, 105 (1-2) :119-127