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Nonlinear dynamics of team performance and adaptability in emergency response. Hum Factors 2010 Apr;52(2):162-72

Date

10/15/2010

Pubmed ID

20942248

DOI

10.1177/0018720809359003

Scopus ID

2-s2.0-77956863672 (requires institutional sign-in at Scopus site)   59 Citations

Abstract

OBJECTIVE: The impact of team size and performance feedback on adaptation levels and performance of emergency response (ER) teams was examined to introduce a metric for quantifying adaptation levels based on nonlinear dynamical systems (NDS) theory.

BACKGROUND: NDS principles appear in reports surrounding Hurricane Katrina, earthquakes, floods, a disease epidemic, and the Southeast Asian tsunami. They are also intrinsic to coordination within teams, adaptation levels, and performance in dynamic decision processes.

METHOD: Performance was measured in a dynamic decision task in which ER teams of different sizes worked against an attacker who was trying to destroy a city (total N = 225 undergraduates). The complexity of teams' and attackers' adaptation strategies and the role of the opponents' performance were assessed by nonlinear regression analysis.

RESULTS: An optimal group size for team performance was identified. Teams were more readily influenced by the attackers' performance than vice versa. The adaptive capabilities of attackers and teams were impaired by their opponents in some conditions.

CONCLUSION: ER teams should be large enough to contribute a critical mass of ideas but not so large that coordination would be compromised. ER teams used self-organized strategies that could have been more adaptive, whereas attackers used chaotic strategies.

APPLICATIONS: The model and results are applicable to ER processes or training maneuvers involving dynamic decisions but could be limited to nonhierarchical groups.

Author List

Guastello SJ

Author

Stephen Guastello BA,MA,PhD Professor in the Psychology department at Marquette University




MESH terms used to index this publication - Major topics in bold

Adaptation, Psychological
Emergency Medical Services
Female
Games, Experimental
Group Processes
Humans
Male
Models, Statistical
Nonlinear Dynamics
Students