Development of a Cardiovascular Mathematical Model Considering the Thermal Environment

Zhouzheng Xia*, Yusuke Ishikawa, Shigehiko Kaneko, Jin Kusaka

*Corresponding author for this work

Research output: Chapter in Book/Report/Conference proceedingConference contribution

Abstract

Recently, traffic accidents caused by the drowsy driving are frequently featured by medias. The system capable of catching the sign of drowsiness and alert the driver to prevent him from drowsy driving is highly demanded. The purpose of this research is to reproduce the impact on driver drowsiness by the cabin thermal environment using cardiovascular mathematical model. In this research, the cardiovascular model considering cabin thermal environment was built based on the cardiovascular model developed by Kotani et al. (Phys Rev E 65:051923, 2002) and the thermoregulation model developed by Gagge et al. (ASHRAE Trans 77:247–262, 1971). In this model, the effect of the cabin temperature on the circulatory system is mainly reflected by the change of peripheral resistance (TPR) which is influenced mainly by sympathetic nerves activity (Okada, Med Sci Int 1:54–55, 2013). Finally, the model was evaluated by comparing with the experiment value.

Original languageEnglish
Title of host publicationPerspectives in Dynamical Systems II — Numerical and Analytical Approaches - DSTA 2021
EditorsJan Awrejcewicz
PublisherSpringer
Pages715-736
Number of pages22
ISBN (Print)9783031564956
DOIs
Publication statusPublished - 2024
Event16th International Conference on Dynamical Systems Theory and Applications, DSTA 2021 - Lodz, Poland
Duration: 2021 Dec 62021 Dec 9

Publication series

NameSpringer Proceedings in Mathematics and Statistics
Volume454
ISSN (Print)2194-1009
ISSN (Electronic)2194-1017

Conference

Conference16th International Conference on Dynamical Systems Theory and Applications, DSTA 2021
Country/TerritoryPoland
CityLodz
Period21/12/621/12/9

Keywords

  • Cardiovascular model
  • Drowsy driving
  • Sympathetic nerves activity
  • Thermoregulation model

ASJC Scopus subject areas

  • General Mathematics

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