Abstract
Cardiovascular function is regulated by a short-term hemodynamic baroreflex loop, which tries to maintain arterial pressure at a normal level. In this study, we present a new multiscale model of the cardiovascular system named MyoFE. This framework integrates a mechanistic model of contraction at the myosin level into a finite-element-based model of the left ventricle pumping blood through the systemic circulation. The model is coupled with a closed-loop feedback control of arterial pressure inspired by a baroreflex algorithm previously published by our team. The reflex loop mimics the afferent neuron pathway via a normalized signal derived from arterial pressure. The efferent pathway is represented by a kinetic model that simulates the net result of neural processing in the medulla and cell-level responses to autonomic drive. The baroreflex control algorithm modulates parameters such as heart rate and vascular tone of vessels in the lumped-parameter model of systemic circulation. In addition, it spatially modulates intracellular Ca2+ dynamics and molecular-level function of both the thick and the thin myofilaments in the left ventricle. Our study demonstrates that the baroreflex algorithm can maintain arterial pressure in the presence of perturbations such as acute cases of altered aortic resistance, mitral regurgitation, and myocardial infarction. The capabilities of this new multiscale model will be utilized in future research related to computational investigations of growth and remodeling.
Original language | English |
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Article number | 107690 |
Journal | Computers in Biology and Medicine |
Volume | 168 |
DOIs | |
State | Published - Jan 2024 |
Bibliographical note
Publisher Copyright:© 2023 Elsevier Ltd
Funding
Support for this research was provided by National Institutes of Health grants R01 HL163977 and U01 HL133359 .
Funders | Funder number |
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National Institutes of Health (NIH) | U01 HL133359, R01 HL163977 |
Keywords
- Baroreflex
- Blood pressure
- Cardiac mechanics
- Finite element modeling
- Multiscale modeling
ASJC Scopus subject areas
- Health Informatics
- Computer Science Applications