BALTRAD

1. Algorithm name

Probability of beam overshoot / detection range analysis

2. Basic description

a) Physical basis of the algorithm

The radar ”sees” precipitation only until a certain maximum range, which is dependable of:

The effects of geometry are known and stay constant. Refractivity changes are difficult to determine exactly and are ignored in this development. This algorithm tackles the last unknown, cloud top height. In non-convective precipitation, it is assumed to remain the the same for some hours, but it varies a lot from case to case. This algorithm is designed mainly for frontal precipitation in winter conditions.

b) Amount of validation performed so far

c) References

3. ODIM metadata requirements for I/O

4. Input data

a) What kind of radar data (including the list of previous algorithms and quality flags applied)

The non-precipitating echoes should be removed by using e.g. AnDRe of Rack. Possible holes generated to the data doesn’t matter in this analysis.

5. Logical steps, using any of: text, flow charts, graphics, equations (or references to equations), conditional branches in “all possible cases”

Radial TOP search. Valid TOP values (over dBZ threshold, default value -4) of each radial are sorted first

TOPray selection

The final radial TOP value is calculated from:

TOPrad = WrayTOPray + (1-Wray)*TOPprev *

Where the TOPprev is the median of highest 10% radial TOP values from previous TOP analysis.

Weighted sector smoothing

The valid radial TOPrads having weights of Wray are averaged linearly over azimuthal smoothing sector (parameter AVERAGING_SECTOR, default value 60 degrees), so that the highest sector weight (1) is at the middle of the sector and zero just outside the sector

Radial range analysis

Detectability scheme

Finally we should have a detectability field in polar coordinates per each radar of the network. This can also be called the probability of beam filling.

Detectability images

6. Output