continual model
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2021 ◽  
Vol 9 (2) ◽  
pp. 141-153
Author(s):  
Denis Shunenkov ◽  
Victoria Vorontsova ◽  
Alyona Ivanova

Gelotophobia, or the fear of being laughed at, has been described as an inability to enjoy humour and laughter in social interaction. A number of studies have shown its increased levels under various mental disorders. Gelotophobia in psychiatric patients may appear either as a primary syndrome, or as a secondary disorder connected to the patient’s reaction to their social position (self-stigmatization). In turn, self-stigmatization is closely related to the personality of the patient and, in particular, to their attitudes to illness. Since the fear of being laughed at has been studied within both the clinical concept and the continual model of individual differences, the question of differentiation between normal and pathological fear of being laughed at is topical, while borderline groups are of particular interest. The aim of the present study was to examine the relationship between gelotophobia, attitudes to illness, and self-stigmatization in patients with minor, non-psychotic mental disorders, as well as those with brain injuries, who also had mild mental disorders, without having the status of psychiatric patients. The sample consisted of 73 patients with non-psychotic mental disorders, and 30 patients with brain injuries. The methods used included PhoPhiKat-30, ISMI-9 (Internalized Stigma of Mental Illness Inventory), and TOBOL (Types of the Attitudes to Disease). The results revealed at least a slight level of gelotophobia in 31% patients with non-psychotic mental disorders, and 20% in those with brain injuries. Gelotophobia correlated with certain types of attitude to illness in each group. Subjects displaying high levels of gelotophobia were in general characterized by disadvantageous attitudes to illness. In the group of psychiatric patients, gelotophobia was associated with self-stigmatization, whereas in the group of neurological patients it was not. Thus, in this study gelotophobia was examined for the first time in patients with non-psychotic mental disorders, as well as in those with brain injuries. Different mechanisms of gelotophobia development were suggested for the two groups.


Author(s):  
Mengyun Li ◽  
Dane A. Morey ◽  
Michael F. Rayo

Any clinical decision support (CDS) design project integrating computational technologies with clinician workflows will require the merging of multiple perspectives and fields of expertise in multidisciplinary teams. Much like the tools these teams aim to create, the team itself will need to continuously build, monitor, and repair a mutually beneficial relationship between each of its members. From our experience during the early development stages of an AI-enabled CDS tool for hospital-acquired infection (HAI) prevention, we abstract three central tenets of a symbiotic design process we have found to be vital for aligning goals, priorities, mental models, and techniques among a multidisciplinary team: (1) recurrent bottom-up feedback, (2) continual model (re-)alignment, and (3) openness to co-direction. With regards to these tenets, we discuss the successes and challenges our team has faced during the symbiotic design process through a series of vignettes and how these experiences coalescing diverse human design teams can influence the design of human-machine teams.


2021 ◽  
Author(s):  
Yizhou Huang ◽  
Kevin Xie ◽  
Homanga Bharadhwaj ◽  
Florian Shkurti

2021 ◽  
pp. 97-127
Author(s):  
Kenneth Johnson ◽  
Marc Zeller ◽  
Arthur Vetter ◽  
Daniel Varro

2020 ◽  
Vol 329 ◽  
pp. 04011
Author(s):  
M. K. Usarov ◽  
G. T. Ayubov ◽  
D. M. Usarov

Continuum plate model in the form of a cantilever anisotropic plate developed in the framework of the bimoment theory of plates describing seismic oscillations of buildings is proposed in this paper as a dynamic model of a building. Formulas for the reduced moduli of elasticity, shear and density of the plate model of a building are given. Longitudinal oscillations of a building are studied using the continuum plate and box-like models of the building with Finite Element Model. Numerical results are obtained in the form of graphs, followed by their analysis.


2019 ◽  
Vol 32 (1) ◽  
pp. 229-245 ◽  
Author(s):  
Ivan A. Volkov ◽  
Leonid A. Igumnov ◽  
Francesco dell’Isola ◽  
Svetlana Yu. Litvinchuk ◽  
Victor A. Eremeyev

Author(s):  
I.V. Volkov ◽  
◽  
L.A. Igumnov ◽  
S.Yu. Litvinchuk ◽  
◽  
...  

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