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1.
Anxiety Stress Coping ; 31(4): 418-430, 2018 07.
Article in English | MEDLINE | ID: mdl-29649912

ABSTRACT

BACKGROUND AND OBJECTIVES: Posttraumatic stress disorder, a commonly researched mental health outcome associated with trauma, does not develop in the majority of survivors. More common trajectories of adaptation include resilience, and posttraumatic growth (PTG). The objectives of the current study were to: (1) describe posttrauma adaptation profiles in a sample of Israeli male military veterans (N = 448); and (2) to explore the protective factors that promote constructive PTG within two profiles of posttrauma adaptation. METHODS: The study used secondary data to estimate latent profile mixture models and a series of logistic regression analyses. RESULTS: Demographic controls, combat related variables, endorsement of coping strategies, and reports of improvement in social support were not significant predictors of constructive growth in the resilient class. However, those in the struggling growth subset of the sample who reported improvement in perceived social support increased the odds of reaching constructive growth. CONCLUSION: These findings highlight the importance of tailored clinical interventions that account for more complex profiles of posttrauma adaptation; and further, provide evidence that adaptation takes place over time. Finally, these findings call for future research to continue to explore the quality of PTG and the contexts in which protective factors promote positive adaptation.


Subject(s)
Adaptation, Psychological , Resilience, Psychological , Social Support , Stress Disorders, Post-Traumatic/psychology , Veterans/psychology , Adult , Humans , Israel , Male , Models, Psychological , Psychotherapy, Group , Stress Disorders, Post-Traumatic/therapy , Surveys and Questionnaires
2.
Phys Rev E Stat Nonlin Soft Matter Phys ; 76(1 Pt 2): 016312, 2007 Jul.
Article in English | MEDLINE | ID: mdl-17677568

ABSTRACT

We investigate axisymmetric spin coating of power law and Ellis fluids. The flow is driven by centrifugal force, gravity and surface tension. For power law and Ellis models a single equation for the fluid film height is obtained. For a Newtonian fluid the flux only involves linear derivative terms which allows the flux to be easily split for a numerical scheme. For power law and Ellis models the derivatives appear as nonlinear terms. To overcome this we develop an alternative numerical scheme to solve for the film height. Neglecting surface tension and gravity the power law model shows a central spike which is reduced by the introduction of surface tension and gravity. In certain cases the shear thinning power law model predicts slower spreading than the Newtonian model. The Ellis fluid shows no central spike, even for zero surface tension and the film always spreads further than the Newtonian fluid.

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