Potential Energy Formula:
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Potential Energy per Unit Width represents the amount of potential energy stored per unit distance along the width of a wave. It quantifies the energy contained in ocean waves due to the displacement of water from its equilibrium position.
The calculator uses the potential energy formula:
Where:
Explanation: The formula calculates the potential energy contained in one wavelength of a wave per unit width, considering the fluid density, gravitational acceleration, wave height, and wavelength.
Details: Calculating wave potential energy is crucial for ocean engineering, wave energy harvesting, coastal protection design, and understanding wave dynamics in marine environments.
Tips: Enter fluid density in kg/m³, wave height in meters, and wavelength in meters. All values must be positive numbers greater than zero.
Q1: What is the typical density value for seawater?
A: Seawater density is approximately 1025 kg/m³, while freshwater density is about 1000 kg/m³.
Q2: How does wave height affect potential energy?
A: Potential energy increases with the square of wave height, meaning doubling wave height quadruples the potential energy.
Q3: What's the difference between potential and kinetic energy in waves?
A: Potential energy is due to water displacement from equilibrium, while kinetic energy is due to water particle motion. In linear wave theory, they are equal.
Q4: Can this formula be used for all wave types?
A: This formula applies specifically to linear (Airy) waves in deep water conditions. Different formulas may be needed for shallow water waves or nonlinear waves.
Q5: How is this calculation used in renewable energy?
A: Wave energy converters use such calculations to estimate available energy and design efficient systems for converting wave motion into electrical power.