Published at : 30 Sep 2026
Volume : IJtech
Vol 17, No 5 (2026)
DOI : https://doi.org/10.14716/ijtech.v17i5.8374
| Kapiton N. Pospelov | Junior researcher at the Laboratory of Digital modeling of Industrial systems, Peter the Great St. Petersburg Polytechnic University, Advanced engineering school “Digital Engineering”, Russian Federat |
| Aleksei M. Gintciak | Head of Laboratory of Digital modeling of Industrial systems, Peter the Great St. Petersburg Polytechnic University, Advanced engineering school “Digital Engineering”, Russian Federation, 195251 |
This article proposes a model for evaluating bounded rationality in real production and socio-economic systems. The proposed model is relevant for a wide range of different production and socio-economic systems. By applying such a model, researchers and practitioners can reduce the negative impact of bounded rationality on the adequacy of decision support systems, which will solve the problem underlying the research. In the framework of the study, the control object is represented by a set of attributes that together form the phase space of the control object states (each attribute is one dimension of this space). The practical application of the proposed model can be found in the field of forecasting the range of consequences of control decisions in innovative projects. The use of the model may improve the accuracy of forecasting in decision support models, which may increase the efficiency of control processes in such systems. Obviously, the presented solution will mathematically expand the range of possible outcomes in the implementation of predictive planning, which means reducing the number of cases of erroneous forecasting and difficulty reading the forecasting results. Practitioners can use it to gain a more adequate understanding of the possible consequences of their decisions. In addition, the model requires a certain level of formalization of control objects, which contributes to the systematization and concretization of information about enterprises.
Bounded Rationality; Control Sciences; Operational Research; Organizational Systems
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