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Development of a fuzzy logic X-band hydrometeor identification algorithm

Development of a fuzzy logic X-band hydrometeor identification algorithm

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## Development of a fuzzy logic X-band hydrometeor identification algorithm

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**Development of a fuzzy logic X-band hydrometeor**identification algorithm Brenda Dolan and Steven RutledgeColorado State University September 18, 2006 European Radar Conference**Road Map**• Motivation and Background • Methodology • Simulations using T-matrix and Mueller matrix • Results • Future work**Introduction**• Collaborative Adaptive Sensing of the Atmosphere (CASA) Integrated project (IP1) • Network of 4 polarimetric X-band radars located in Oklahoma • Analyze the microphysical and kinematic structure of storms observed by the CASA IP1 network • Dual-Doppler analysis • Polarimetric analysis • Hydrometeor ID (HID) • Rain rate /snowfall estimation**Introduction**• Why is radar identification of hydrometeors important? • Identify regions of mixed phase • Determine possible regions of freezing rain and sleet • Use to drive rainrate and snowfall algorithms • Identify locations of possible ice contamination • Distinguish between aggregates and ice crystals • Locate large hail • Help validate numerical models Dolan and Rutledge, 2006**S-band vs. X-band**• Extensive research and algorithm development at S-band (Straka et al. 2000, Liu and Chandrasekar 2001, Tessendorf et al. 2005) • Include observational data • Extending into C-band • Little work has been done on HID algorithms for X-band • Why do we expect the HID algorithm for X-band and S-band to be different? • Mie scattering • Resonance • Attenuation • Kdp proportional to 1/l (Bringi and Chandrasekar 2001, Matrosov et al. 2006)**Fuzzy Logic**• One approach to HID is using fuzzy logic • Combine information from polarimetric variables, as well as temperature • Zh, Zdr, Kdp, rhv in this case (no Ldr) • Soft boundaries and ranges for each of the variables • Variables can be weighted • Each hydrometeor type is given a score based on how well the variables fit into the fuzzy set • Hydrometeor with highest score is considered the hydrometeor type at that data point**a**b m Fuzzy Logic: Membership Beta Functions (MBFs) Zh Zdr Kdp LDR Zh ρhv These MBFs are from Tessendorf et al. (2005) for S-band T**Hydrometeor Types**• We are interested in distinguishing the following precipitation types: • Rain • Drizzle • Wet (low-density) graupel • Dry (high-density) graupel • Snow (wet) • Snow (dry) • Pristine ice crystals (dendrites/columns) • Vertically aligned ice crystals • Hail (added complications)**Hydrometeor Types**• We are interested in distinguishing the following precipitation types: • Rain • Drizzle • Wet (low-density) graupel • Dry (high-density) graupel • Snow (wet) • Snow (dry) • Pristine ice crystals (dendrites/columns) • Vertically aligned ice crystals • Hail (added complications)**Methodology**• Determine the “most probable” ranges of variables at X-band • Thus determining m (midpoint) and a (width) of MBF • Using T-matrix and Mueller Matrix (Barber and Yeh 1975, Vivekanandan et al. 1991) scattering models to simulate a variety of precipitation events • Provides simulated radar data • Assign a “confidence” to the determined ranges => b (MBF slope) • As the algorithm is tested, modify these to become “more confident” about data ranges • Run simulations for both X and S-band (for comparison with literature)**Methodology: T-matrix**• T-matrix: Simulates the scattering properties of a single particle • Can change: • Radar wavelength (3.2 cm, 11.0 cm) • Particle input sizes (rain: 0.05 cm to 1.0 cm, drizzle: 0.1 cm-0.6 cm) • Temperature (-10, 0, 10, 20 ºC) • Size-Axis ratio relationship (Goddard and Cherry, 1984) • Dielectric constant • Follow parameters for different hydrometeors outlined in Straka et al. (2000) • Run the model changing a single parameter at a time**Methodology: Mueller Matrix**• Mueller Matrix: Generates the radar observables for a simulated “radar volume” • Can change • Radar elevation angle (1.0, 30.0º) • Drop size distribution (DSD) (Do, No) • Canting angles (distribution and std dev) (0-10º) • Range of particle diameters to use • Base the parameters on Straka et al. (2000)**Methodology: Mueller Matrix**• Run the model for a wide variety of DSDs • Use Marshall Palmer for rain • N(D)=N0exp- D • Fix No at 80,000 m3 cm-1 • Vary as a function of rain rate • =4.1 R-0.21 • R=1-200 mm hr-1 for rain • And assume: • Do=3.67 / • Use monodisperse DSD for drizzle • R=0.1- 2 mm hr-1**Results: Rain**dBz Zdr Kdp hv 1.00 6 20 60 0.95 25 0 0 Blue: simulated X-band results Green : simulated S-band results Red : Straka et al. 2000 (S00) S-band values (includes observational data)**Results: Drizzle**dBz Zdr Kdp hv 1.00 30 0.8 0.08 0.0 0 0.0 0.96 0.00 Blue: simulated X-band results Green : simulated S-band results Red : Straka et al. 2000 (S00) S-band values (includes observational data)**Results: Key differences between S-band and X-band**• For rain: Variables seem to be a bit higher at X-band over S-band • Especially Kdp • We expect this with wavelength scaling • For drizzle: Zdr and Kdp were higher for X- band over S-band**Future work**• Resolve differences between S-band simulations and observations • Run simulations for • Rain (using Gamma distribution) • Graupel • Sleet • Different ice crystals and snow types • Test new X-band HID against S-band using observations • GPM Front Range Pilot Project • Implement in CASA radar network • Inter-compare with KOUN