Identification of overhanging precipitation Petteri Karsisto 10.9.2012 Table of contents • Who am I? • Introduction to problem • Algorithm suggestions Ilmatieteen laitos 10.9.2012 2 A few words about me… • Student in University of Helsinki • Major subject: meteorology • Part-time employee at FMI • Currently working on Master’s Thesis • Topic: Identification of overhanging precipitation (work title) • Also a part of Baltrad+ • Still a plenty of studies left… Ilmatieteen laitos 10.9.2012 3 The problem • Overhanging precipitation: Precipitation is measured by a radar, but the raindrops don’t reach the ground i.e. ”precipitation” in radar bin, fair weather at ground. • A practical definition for OP: Precipitation is found somewhere in a vertical column, but not near the ground level • This allows us to forget advection of hydrometeors • Any correction increasing the measured reflectivity (such as VPR correction at long ranges) will make the OP error even worse. Ilmatieteen laitos 10.9.2012 4 Detection algorithm overview • These are still a work in progress! • This presentation tries to give a rough idea • Still a lot of work needs to be done • Some pretty pictures could be very helpful… • Suggestions are welcome Ilmatieteen laitos 10.9.2012 5 • Basic idea: • Input: OP observed somewhere (e.g. in VPR, in PPI scans of multiple elevation angles, in neighboring radar). • A bunch of separate algoritms for variable measurement circumstances. Output of every algorithm: • ”What is the probability of each bin of being OP and not actual rain?” • Multiple probability estimates are combined to a single probability • OP can be removed automatically depending on the application dependent probability threshold of OP. • Note: OP must be detected at least somewhere e.g. with VPR profiling Ilmatieteen laitos 10.9.2012 6 Algorithm 1: A probability function • Study radar beams with different elevation angles • Find out the bins between r_max and r_min • r_max = r(h_1 < 500 m), h_1 = height of lowest beam • r_min = r(h_2 > 5 km), h_2 = height of highest beam • Check the bins in same ”air column” • OP: dBZ > threshold (can be chosen) in some bin, but not in the bin nearest the ground • Rain: dBZ > threshold in every bin whose height < 2 km • Create a probability function P(dBZ_max, h_OP) Ilmatieteen laitos 10.9.2012 7 Algorithm 1: A probability function • Seems promising • A qualitative study, using 8 cases where OP is detected somewhere of the range of at least one radar in Finland • For dBZ: (first guesses) • If threshold = 10 dBZ -> Exponential function • If threshold = -10 dBZ -> Gaussian function • Coefficients are not yet calculated • A rule of thumb: if detected dBZ > 25 dB, then it is almost certain to be precipitation at ground. • For height: analysis is still TBD Ilmatieteen laitos 10.9.2012 8 Algorithm 2: Information from weather stations • 10 minute rain intensities are measured all around Finland -> they provide information about rain • Basic idea: check if there’s rain echo over a station and if there’s rain measured at the station or not -> Find OP • If OP is detected, then generate probability for OP • As stations are point measurements the probability has to be spreaded over multiple bins Ilmatieteen laitos 10.9.2012 9 Algorithm 3: VPR profile extrapolation • Use diagnosed VPR profiles above radars • Try to answer these questions: • If radar A has OP, then how often radar B also has OP? • If radar A has OP, then how often radar B also has OP after a certain amount of time? • Can we use OP observation from radars A and B to predict the appearance of OP at radar C? • Then use the results to create a rough probability function for OP, as a function of time and distance Ilmatieteen laitos 10.9.2012 10
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