Abstract
The experimental analysis of biomechanical energy harvesting is typically conducted at known speeds. However, the theoretical mapping of walking speed to the ground reaction force is often constrained by the inherent complexity of the energy conservation method commonly applied to solve the spring roller foot model in engineering applications. Consequently, an empirical analytical method has been proposed to address this challenge. This analytical method mathematically models human walking using time-varying spring stiffness. The empirical analytical method is developed based on an empirical gait division ratio of 3:1 and further refined by incorporating the leg swing effect. A comparison between the proposed method and the energy conservation method reveals that the proposed method offers several advantages, including a simple solving process, accurate and unique solutions, and predictions that are independent of prior data. Finally, the proposed empirical analytical method is validated using four distinct datasets, demonstrating its superior capability in predicting ground reaction forces during human walking at known speeds.
Original language | English |
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Article number | 105903 |
Journal | Mechanism and Machine Theory |
Volume | 205 |
Early online date | 30 Dec 2024 |
DOIs | |
Publication status | Published - 31 Mar 2025 |
Data Availability Statement
Data will be made available on request.Funding
This work was supported by the National Key Research and Development Program of China [Grant No. 2021YFE0203400], and Innovation and Technology Commission under Mainland-Hong Kong Joint Funding Scheme (MHKJFS), the Hong Kong Special Administrative Region, China [Project No MHP/043/20], the National Natural Science Foundation of China [Grant number 51975453 and 51811530321], and the Royal Society (Grant No. IEC\NSFC\170589).
Funders | Funder number |
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The Royal Society | IEC\NSFC\170589 |
Keywords
- Biomechanical model
- Biomechanics
- Biped
- Human walking
- Swing leg
ASJC Scopus subject areas
- Bioengineering
- Mechanics of Materials
- Mechanical Engineering
- Computer Science Applications