Related Experiment Video
Updated: Dec 9, 2025

Structural Design and Manufacturing of a Cruiser Class Solar Vehicle
Published on: January 30, 2019
An efficient multi-factor geometry optimization based on motion analysis and resonance response for hinged
Biao Li1, Fangfang Sui2, Bingsong Yang3
1School of Energy and Power Engineering, Jiangsu University of Science and Technology, Zhenjiang, Jiangsu, China.
This study introduces an efficient geometry optimization strategy for hinged double-body wave energy converters (WECs). It quickly identifies optimal buoy dimensions for enhanced energy conversion, reducing costs and time.
Area of Science:
- Marine Engineering
- Renewable Energy Systems
- Naval Architecture
Background:
- Traditional geometric optimization for multi-body floating wave energy converters (WECs) is costly and time-consuming.
- Efficient optimization strategies are crucial for practical engineering applications of WECs.
Purpose of the Study:
- To propose and validate an efficient geometry optimization strategy for hinged double-body WECs.
- To analyze the influence of buoy geometric parameters on pitching motion and energy conversion.
Main Methods:
- Numerical simulation was employed to analyze the effects of buoy geometric parameters (radius, draft, length) on WEC performance.
- An efficient multi-factor geometry optimization strategy was developed based on motion analysis and resonance response.
Main Results:
- Buoy resonance is primarily dependent on radius and draft, not length.
- Buoy length significantly impacts the pitching phase difference between adjacent buoys.
- Optimal WEC length approximates the wavelength; optimal buoy diameter is ~25% of buoy length; optimal draft is ~61% of diameter.
Conclusions:
- The proposed optimization strategy significantly reduces the time and cost associated with WEC geometric design.
- The identified optimal geometric parameters provide a guideline for designing efficient hinged double-body WECs for specific sea conditions.
Related Concept Videos
Damped Oscillations
Although friction and other non-conservative...
Problem Solving: Energy in Simple Harmonic Motion
Consider the spring in a shock absorber of a car. The spring attached to the wheel executes simple harmonic motion while the car is moving on a bumpy road. The force on the...
Types of Damping
One-Degree-of-Freedom System
A one-degree-of-freedom system is defined by an independent variable that determines its state and behavior. One example of a one-degree-of-freedom system is a simple harmonic oscillator, such as a...
Simple Harmonic Motion
Concept of Resonance and its Characteristics

