Irradiance is understood as instantaneous density of solar radiation falling on unit area per unit time, typically expressed in W/m^2. This unit time is a hour.
Irradiation is the sum of irradiance over a time period (e.g. 1 hour, day, month, year, etc.), or with other words, the amount of solar energy falling on unit area over a stated time interval, it is expressed in Wh/m^2.
Usually you can't compare irradiance and irradiation. Irradiation is a sum of irradiance values, hour after hour (or other short period). This is like to compare speed (irradiance) with traveled distance (irradiation).
From other hand, if both values are given per hour, they are equivalent and you don't need to convert. It is like to know that someone is moving at 10 km / h OR to know that he travels 10 km per hour. It's the same.
Irradiance is understood as instantaneous density of solar radiation falling on unit area per unit time, typically expressed in W/m^2. This unit time is a hour.
Irradiation is the sum of irradiance over a time period (e.g. 1 hour, day, month, year, etc.), or with other words, the amount of solar energy falling on unit area over a stated time interval, it is expressed in Wh/m^2.
Usually you can't compare irradiance and irradiation. Irradiation is a sum of irradiance values, hour after hour (or other short period). This is like to compare speed (irradiance) with traveled distance (irradiation).
From other hand, if both values are given per hour, they are equivalent and you don't need to convert. It is like to know that someone is moving at 10 km / h OR to know that he travels 10 km per hour. It's the same.
Be careful, however, that in some applications (like climatology, but also sometimes solar energy), irradiation results are expressed as W/m2 with the hidden convention that it is applied to a 24 h period. With such a confusing convention, 100 W/m2 actually means 2400 Wh/m2.
As already mentioned by me, taking your question "by the word" leads to nonsense. However, measuring power [W] directly is seldom possible. Mostly energy E [Ws=J] over a period deltat [s] is recorded. Power P [Ws/s=W] is then approximated by E/deltat.
Clearly, it is possible only on the contrary path when you know the length of time during which a constant (mean) power is acting, otherwise it is a doubtful problem as long as solar irradiance is a time dependent value.
- 1 WH = 1 watt pendant 1 heure donc au total 3600 watts (3600 secondes)
- 1 KWH = 1000 watts pendant 1 heures donc 3,6 MW (3600 * 1000)
- 1 KWH/m2 = 3,6 MW sur 1 m2
- 1 KWH/an = 3,6 MW sur une période de 1 an donc il faut diviser par 365 jours puis 24 heures puis 3600 secondes pour avoir les watts (moyenne généralement)
I too have the same doubt. I received the Insolation data in average sense i.e, 6.5kWh/m^2/day. This value how can i convert it into W/m^2. Can you please help me. Also in data provided by the resources, Global Horizontal Irradiance, Direct Normal Irradiance and Diffuse Horizontal Irradiance. Among these parameters which value I have to use for understanding of solar farm in simulation
Yes, it's possible to convert back to power from energy as long as you know the time magnitude. You can even assume the power == the energy if your data are given with the time interval of ONE hour. Simply, apply the definition of power and energy.
A lot of explanations have been written here. I want to clear something.
If annual solar radiation 5.3509 KWh / m2 / day is given on the basis of hourly estimation of global horizontal radiation (GHI) or direct normal radiation (DNI) radiation and we are taking 10 hours of sunshine for the length of the day. so,
1 KWh/m2-day = (1*1000*3600)/(10*3600) W/m2 =100 W/m2 ( if day length is 10 hours) or