OMI_L2_OMCLDRR
Variables
The table below lists the variables that are present in the HARP product that results from an ingestion of OMI_L2_OMCLDRR data.
| field name | type | dimensions | unit | description |
|---|---|---|---|---|
| index | int32 | {time} | zero-based index of the sample within the source product | |
| datetime | double | {time} | seconds since 2000-01-01 | time of the measurement |
| longitude | double | {time} | degree_east | longitude of the ground pixel center (WGS84) |
| latitude | double | {time} | degree_north | latitude of the ground pixel center (WGS84) |
| longitude_bounds | double | {time, 4} | degree_east | longitudes of the ground pixel corners (WGS84) |
| latitude_bounds | double | {time, 4} | degree_north | latitudes of the ground pixel corners (WGS84) |
| solar_zenith_angle | double | {time} | degree | solar zenith angle at WGS84 ellipsoid for center co-ordinate of the ground pixel |
| viewing_zenith_angle | double | {time} | degree | viewing zenith angle at WGS84 ellipsoid for center co-ordinate of the ground pixel |
| relative_azimuth_angle | double | {time} | degree | relative (sun + 180 - view) azimuth angle at WGS84 ellipsoid for center co-ordinate of the ground pixel |
| cloud_fraction | double | {time} | 1 | effective cloud fraction |
| cloud_pressure | double | {time} | hPa | effective cloud pressure |
Mapping description
The table below details where and how each variable was retrieved from the input product.
| field name | mapping description | |
|---|---|---|
| datetime | path | /HDFEOS/SWATHS/Cloud_Product/Geolocation_Fields/Time[] |
| description | the time of the measurement converted from TAI93 to seconds since 2000-01-01T00:00:00 | |
| longitude | path | /HDFEOS/SWATHS/Cloud_Product/Geolocation_Fields/Longitude[] |
| latitude | path | /HDFEOS/SWATHS/Cloud_Product/Geolocation_Fields/Latitude[] |
| longitude_bounds | description | The shape and size of each ground pixel is not included in the product. HARP therefore provides its own approximation. The calculation is based on interpolation of the available center coordinates for each of the ground pixels. Each corner coordinate is determined by its four surrounding center coordinates. The corner coordinate is exactly at the intersection of the cross that can be made with these four points (each line of the cross is the minimal distance along the earth surface from one center coordinate to the other). In situations where a corner coordinate is not surrounded by four center coordinates (i.e. at the boundaries) virtual center coordinates are created by means of extrapolation. The virtual center coordinate is placed such that the distance to its nearest real center coordinate equals the distance between that nearest real center coordinate and the next center coordinate going further inwards. In mathematical notation: when c(i,m+1) is the virtual center coordinate and c(i,m) and c(i,m-1) are real center coordinates, then ||c(i,m+1) - c(i,m)|| = ||c(i,m) - c(i,m-1)|| and all three coordinates should lie on the same great circle. The four virtual coordinates that lie in the utmost corners of the boundaries are calculated by extrapolating in a diagonal direction (e.g. c(n+1,m+1) is calculated from c(n,m) and c(n-1,m-1)) |
| latitude_bounds | description | The shape and size of each ground pixel is not included in the product. HARP therefore provides its own approximation. The calculation is based on interpolation of the available center coordinates for each of the ground pixels. Each corner coordinate is determined by its four surrounding center coordinates. The corner coordinate is exactly at the intersection of the cross that can be made with these four points (each line of the cross is the minimal distance along the earth surface from one center coordinate to the other). In situations where a corner coordinate is not surrounded by four center coordinates (i.e. at the boundaries) virtual center coordinates are created by means of extrapolation. The virtual center coordinate is placed such that the distance to its nearest real center coordinate equals the distance between that nearest real center coordinate and the next center coordinate going further inwards. In mathematical notation: when c(i,m+1) is the virtual center coordinate and c(i,m) and c(i,m-1) are real center coordinates, then ||c(i,m+1) - c(i,m)|| = ||c(i,m) - c(i,m-1)|| and all three coordinates should lie on the same great circle. The four virtual coordinates that lie in the utmost corners of the boundaries are calculated by extrapolating in a diagonal direction (e.g. c(n+1,m+1) is calculated from c(n,m) and c(n-1,m-1)) |
| solar_zenith_angle | path | /HDFEOS/SWATHS/Cloud_Product/Geolocation_Fields/SolarZenithAngle[] |
| viewing_zenith_angle | path | /HDFEOS/SWATHS/Cloud_Product/Geolocation_Fields/ViewingZenithAngle[] |
| relative_azimuth_angle | path | /HDFEOS/SWATHS/Cloud_Product/Geolocation_Fields/RelativeAzimuthAngle[] |
| cloud_fraction | path | /HDFEOS/SWATHS/Cloud_Product/Data_Fields/CloudFractionforO3[] |
| cloud_pressure | path | /HDFEOS/SWATHS/Cloud_Product/Data_Fields/CloudPressureforO3[] |