Lecture 14. Lidar Data Inversion and Sensitivity Analysis

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Lecture 14. Lidar Data Inversion and Sensitivity Analysis Data inversion process Nonlinearity of PMT and discriminator More considerations for Na Doppler lidar Definition of sensitivity Summary Office demonstration

Read Data File PMT/Discriminator Saturation Correction Chopper Correction Subtract Background Remove Range Dependence ( x R 2 ) Add Base Altitude Take Rayleigh Signal @ z R km Normalize Profile By Rayleigh Signal @ z R km Preprocess Procedure for Na Doppler Lidar Read data: for each set, and calculate T, W, and n for each set PMT/Discriminator saturation correction Chopper correction Background estimate and subtraction Range-dependence removal (not altitude) Base altitude adjustment Take Rayleigh signal @ z R (Rayleigh fit or Rayleigh sum) Rayleigh normalization N N (,z) = N S(,z) N B z 2 2 N S (,z R ) N B z R

Load Atmosphere n R, T R, P R Profiles from MSIS00 Start from Na layer bottom E (z=z b ) = 1 Calculate N norm (z=z b ) from photon counts and MSIS number density for each freq N Norm (,z) = N S (,z) N B z 2 N S (,z R ) N 2 B z n R (z) 1 R n R (z R ) 2 T c (,z) Calculate R T and R W from N Norm Main Process Create look-up table or calibration curves From physics R T = eff ( f +,z) + eff ( f,z) eff ( f a,z) R W = eff ( f +,z) eff ( f,z) eff ( f a,z) Look-up Table Calibration Are ratios reasonable? No Set to nominal values T = 200 K, W = 0 m/s Yes Find T and W from the Table Calculate Na density n c (z)

Reach Layer Top No Calculate E(z+ z) Using n c (z) and eff (z) Calculate N norm (z+ z) from photon counts and MSIS number density for each freq Calculate R T (z+ z) & R W (z+ z) from N Norm Yes Save T, W, n c with altitude Main Process Look-up Table Calibration Are ratios reasonable? No Set to nominal values T = 200 K, W = 0 m/s Yes Find T and W from the Table Calculate Na density n c (z)

Nonlinearity of PMT + Discriminator For small input photon flux, PMT output photon counts are proportional to the input photon counts: op = S = i QE When the input photon flux is considerably large, the output photon counts are no longer linear with input photons. Nonlinearity of PMT occurs: op = S e S p A discriminator is used to judge real photon signals and also has a saturation effect, i.e., its output photon counts are smaller than input photon counts when input count rate is large: o = id 1+ id d

Nonlinearity of PMT + Discriminator Since PMT output is the input of discriminator id = op we obtain o = where S = i QE S e S p 1+ S d e S p = S e S p 1+ S d e S p QE is the quantum efficiency of cathode Maximum output count rate is reached when S =1/ p o max = 1 p e + d p = 1 omax d e

Nonlinearity of PMT + Discriminator 60 50 Output Count Rate [MHz] 40 30 20 10 Na lidar PMT + discriminator o = i e i p 1 + i d e i p P = 3.2 ns d = 10 ns 0 0 100 200 300 400 500 600 S Input Count Rate [MHz]

Nonlinearity of PMT + Discriminator 16 PMT + Discriminator Saturation Correction for Fe Lidar 14 Output Count Rate [MHz] 12 10 8 6 4 2 o = i e i p 1 + i d e i p p = 20ns d =10ns 0 0 20 40 60 80 100 120 140 160 Input Count Rate [MHz]

More Considerations PDA frequency offset: usually nonzero, so must be taken into account. For AR1102 data, the freq offset is 10.27MHz. Actual laser freq = CW laser freq + PDA freq offset Binning, smoothing, or temporal integration in order to improve the signal-to-noise ratio (SNR). More considerations will be shown in our office demonstration.

Sensitivity for T and W The temperature and wind sensitivities are defined as S T = R T / T R T = R T /R T T S W = R W / W R W = R W /R W W

Summary Lidar data inversion is to convert raw photon counts to meaningful physical parameters like temperature, wind, number density, and volume backscatter coefficient. It is a key step in the process of using lidar to study science. The basic procedure of data inversion originates from solutions of lidar equations, in combination with detailed considerations of hardware properties and limitations as well as detailed considerations of light propagation and interaction processes. The data inversion procedure consists of three main processes: (1) preprocess, (2) process of T and V R, (3) process of n c and, etc.

Summary The preprocess is to convert the raw photon counts to corrected and normalized photon counts in consideration of hardware properties and limitations. The process of T and V R is to convert the normalized photon counts to T and V R through integration, iteration or looking-up table methods. The process of n c is to convert the normalized photon counts to meaningful number density, in combination with prior acquired knowledge or model knowledge of certain atmosphere information or atomic/molecular spectroscopy. These processes sometimes involve considerable binning, smoothing, or temporal integration in order to improve the signal-to-noise ratio (SNR) to result in meaningful results.