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A tutorial on ordinary differential equations in behavioral science: What does physics teach us?
The present tutorial proposes to use concepts of physics and mathematics to help
behavioral scientists to use differential equations in their studies. It focuses on the first-order …
behavioral scientists to use differential equations in their studies. It focuses on the first-order …
Studying developmental processes in accelerated cohort-sequential designs with discrete-and continuous-time latent change score models.
Studying the time-related course of psychological processes is a challenging endeavor,
particularly over long developmental periods. Accelerated longitudinal designs (ALD) allow …
particularly over long developmental periods. Accelerated longitudinal designs (ALD) allow …
Integrative science approach to resilience: The notre dame study of health & well-being (NDHWB)
Although many studies have unequivocally demonstrated the promise of understanding
resilience to adversity and characterizing the consequences if stress is unabated, needed …
resilience to adversity and characterizing the consequences if stress is unabated, needed …
Characterizing affect dynamics with a damped linear oscillator model: Theoretical considerations and recommendations for individual-level applications.
People show stable differences in the way their affect fluctuates over time. Within the general
framework of dynamical systems, the damped linear oscillator (DLO) model has been …
framework of dynamical systems, the damped linear oscillator (DLO) model has been …
Constrained fourth order latent differential equation reduces parameter estimation bias for damped linear oscillator models
Second-order linear differential equations can be used as models for regulation since under
a range of parameter values they can account for a return to equilibrium as well as potential …
a range of parameter values they can account for a return to equilibrium as well as potential …
Separating Long-Term Equilibrium Adaptation from Short-Term Self-Regulation Dynamics Using Latent Differential Equations
Self-regulating systems change along different timescales. Within a given week, a
depressed person's affect might oscillate around a low equilibrium point. However, when the …
depressed person's affect might oscillate around a low equilibrium point. However, when the …
A method of correcting estimation failure in latent differential equations with comparisons to Kalman filtering
Studies have used the latent differential equation (LDE) model to estimate the parameters of
damped oscillation in various phenomena, but it has been shown that correct, non-zero …
damped oscillation in various phenomena, but it has been shown that correct, non-zero …
Dynamical system modeling of self-regulated systems undergoing multiple excitations: first order differential equation approach
This article proposes a dynamical system modeling approach for the analysis of longitudinal
data of self-regulated homeostatic systems experiencing multiple excitations. It focuses on …
data of self-regulated homeostatic systems experiencing multiple excitations. It focuses on …
[PDF][PDF] Yes, let's enrich the Big Five personality taxonomy! But how far do we go
In his target paper, Hopwood proposes the expansion of the Big Five framework beyond the
conventional range of personality features to cover (a) their maladaptive extremes …
conventional range of personality features to cover (a) their maladaptive extremes …
[BOEK][B] Making Waves: Dynamic Modeling of Bipolar Disorder
EG Keenan - 2023 - search.proquest.com
Bipolar disorder affects about 1% of the world population and presents a serious problem for
affected individuals in their attainment of educational and other societal goals. Although …
affected individuals in their attainment of educational and other societal goals. Although …