Wave energy represents a reliable renewable resource with a high energy density that can be forecast many days in advance. Globally the World Energy Council estimates that wave generated power could deliver 2,000 TWh/year, approximately 20% of global energy consumption.
In many locations, wave energy is a viable solution on its own, however it also works well in concert with other renewables. For example, it is usually independent of the time of day (unlike solar or tidal energy), yet out of phase with wind energy.
The redistribution of heat between the equator and poles drives a series of atmospheric circulations that cause air to rise and fall at different latitudes around the planet. Combined with the Coriolis forces from the spin of the earth, this air movement generates strong westerly winds at ±40° ("the roaring forties") and easterly winds around the equator ("trade winds").
As these winds blow across a body of water, energy is transferred from the air to the water, and waves are created. The increased roughness of the water surface caused by the waves, improves the transfer of energy from the wind to the waves, which in turn makes the waves larger and the surface rougher.
Thus strong winds and/or long stretches of water both lead to large waves with more energy.
Wave energy is the sum of two components: the water surface profile (potential energy) and the movement of the water particles (kinematic energy), and much like a swining pendulum, the contribution from potential and kinematic energy varies throughout the wave cycle. Larger waves have a higher concentration of energy, where-as flatter (or "calmer") water represents an absence of wave energy.
The available energy at any one point can be heading in many different directions, depending on its origin:
Consider for a moment the impact of waves on a fixed vertical wall, which reflects all the incident wave energy. In this instance a standing wave pattern forms from the constructive interference of the incident and reflected waves that carry energy in opposing directions.
Conversely, to effectively absorb all the incident wave energy, the wall needs to move so that it creates a wave exactly out of phase with the incident wave. If these waves perfectly cancel eachother out no energy remains in the water at the wall's boundaries, and all of the original energy must have transfered to the moving wall - thus we've created a wave energy absorber!
However, this creates two challenges:
Therefore an ideal wave energy device should be shaped to minimise energy dissipation and reflections and its motion should be suitably damped for a given wave condition. However, before we seek to solve this seemingly simple problem, we must also remember that real ocean waves are not regular: they vary in intensity, direction, aren't sinusoidal and the energy is dispersed throughout the water column!
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