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Russian Universities Reports. Mathematics, 2023, Volume 28, Issue 143, Pages 245–255
DOI: https://doi.org/10.20310/2686-9667-2023-28-143-245-255
(Mi vtamu294)
 

Scientific articles

Dynamic evaluation of criteria of the health-relatad quality of life on the base of the hierarchies analysis method

M. P. D’yakovichab, I. A. Finogenkoc

a Angarsk State Technical University
b East-Siberian Institute of Medical and Ecological Research SB RAS
c V.M. Matrosov Institute of System Dynamics and Control Theory SB RAS
References:
Abstract: A method for studying the dynamics of the main criteria of the health-related quality of life (HRQoL), based on the hierarchies analysis method (HAM) of T. Saaty is being developed. It is assumed that the assessments of HRQoL scales (criteria) according to existing specific and non-specific questionnaires change over time, which also leads to a change in the degree of their influence on each other. This, in turn, changes the integral indicators of HRQoL. There is a need to work with tables of dynamic judgments based on HAM using different classes of time functions, considering the specifics of the task and HRQoL criteria. The paper proposes a new methodology for estimating HRQoL, taking into account the dynamics of the main characteristics of HAM.
Keywords: health-related quality of life, hierarchies analysis method, dynamic judgments, pairwise comparison matrix, vector function of priorities.
Received: 11.05.2023
Accepted: 12.09.2023
Document Type: Article
UDC: 519.816, 614, 316.728
MSC: 93-10
Language: Russian
Citation: M. P. D'yakovich, I. A. Finogenko, “Dynamic evaluation of criteria of the health-relatad quality of life on the base of the hierarchies analysis method”, Russian Universities Reports. Mathematics, 28:143 (2023), 245–255
Citation in format AMSBIB
\Bibitem{DyaFin23}
\by M.~P.~D'yakovich, I.~A.~Finogenko
\paper Dynamic evaluation of criteria of the health-relatad quality of life on the base of the hierarchies analysis method
\jour Russian Universities Reports. Mathematics
\yr 2023
\vol 28
\issue 143
\pages 245--255
\mathnet{http://mi.mathnet.ru/vtamu294}
\crossref{https://doi.org/10.20310/2686-9667-2023-28-143-245-255}
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