Wind energy is a vital renewable resource that plays a key role in reducing reliance on fossil fuels and mitigating climate change. As one of the fastest-growing energy sources, it provides a clean, sustainable, and cost-effective alternative for electricity generation. Advances in turbine technology, offshore wind farms, and grid integration have significantly improved efficiency and scalability.
For this research we will use the measurements enquired by the Weather Station WS2910, which registers the following parameters:
The data was collected over a nine-month period starting in May 2024. The graphs below illustrate the overall trends in temperature and wind changes over time, along with their distributions.
For this project we will be suing the Wind Power Classification (NREL Standard), which categorizes locations based on their average wind speed and power density at a specific height. Before that however, we need to approximate the wind speed at height 50m above the ground given the wind speed measured at 0.5m. To achieve it the following equation will used:
where v1 is a reference speed measured at height h1; v2 is a wind speed at height h2; z0 is the roughness length, which for thid research is equal 0.1. More information can be found here.
The average approximated wind speed at the height 50m is therefore 4.8m/s, which means that given location can be classified as Class 2 - marginal.
Data indicates that January is a month with the highest wind activity, while August is the lowest. This pattern is also reflected across seasons, with winter being the windiest time of the year. This aligns perfectly with electricity consumption trends, as energy usage significantly increases during colder months.
Below graphs show the wind speed and direction trneds.
To estimate the amount of energy, that could have been generated by a wind turbine based on measured data, the following equation will be used:
where ηgearbox/generator - combined efficiency of the gearbox and generator (85%); Cp - desired power coefficient (40%); ρ - air dencity, kg/m3; V -wind speed, m/s; D - diameter of the wind turbine disk, m;
The air density, which is the only missing value in the equation, can be expressed by the following formula:
where t - temperature, °C; P - pressure, Pa; Rh - relative humidity, %.
Based on recent technological advancements in wind energy, and considering the installation capacity required for a given household, we consider a wind turbine height of 9 meters and a rotor diameter of 5.6 meters.
The following graphs show the monthly wind power distribution calculated considering the wind direction aligned with the turbine (115° < wind direction < 135°):