Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens...

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© ECMWF March 6, 2020 Wind information from Aeolus EUMETSAT/ECMWF NWP-SAF Satellite data assimilation training course by Michael Rennie Many thanks to from ESA, Aeolus DISC and particularly DLR

Transcript of Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens...

Page 1: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

© ECMWF March 6, 2020

Wind information from Aeolus

EUMETSAT/ECMWF NWP-SAF Satellite data assimilation training course

by Michael Rennie

Many thanks to from ESA, Aeolus DISC and particularly DLR

Page 2: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Introduction to the Aeolus mission

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Page 3: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

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Aeolus satellite mission:

• European Space Agency Earth Explorer Core mission to measure profiles of wind on a global scale

– Chosen in 1999

– Part of ESA’s Living Planet Programme

– Named from Greek mythology: “Keeper of the Winds”

• Doppler wind lidar (DWL) payload

• Technology demonstration; engineered to last for 3 years

• Status:

– After a decade of delays due to technical problems with the laser and associated optics it was launched successfully on 22 August 2018

– The first wind lidar in space and first European lidar in space

– Has been producing wind profiles in near real time since 3 September 2018

Page 4: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

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Aeolus was launched on 22 August 2018 – the first Doppler wind lidar in space

Page 5: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Aeolus

Scientific Objectives:

1. To improve the quality of weather forecasts by providing global measurements of horizontal wind profiles in the troposphere and lower stratosphere

2. To advance our understanding of atmospheric dynamics and climate processes

Long-term goal:

Demonstrate space-based Doppler wind lidar’s capability for operational use

• Despite delay, we still lack wind profile observations globally

• NWP impact was predicted to be greatest in the tropics due to the lack of in situ wind profiles and due to dynamical arguments regarding the importance of wind versus mass information

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ESA, 1999𝑅 =

𝑔ℎ

2Ω𝑠𝑖𝑛Φ

𝐿

𝐿 > 𝑅

𝐿 < 𝑅

Rossby radius of

deformation

Page 6: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Aeolus measurement principle • Direct detection Doppler wind lidar operating at 355 nm (UV) with a pulse repetition frequency of 50.5 Hz

• 2 receiver channels:

– Mie to determine winds from cloud and aerosol backscatter

– Rayleigh to determine winds from molecular backscatter

• Satellite is in dawn-dusk polar orbit with ~97 deg inclination, leading to ~15-16 orbits per day

• The lidar line-of-sight points:

– 35 degrees from nadir to allow determination of horizontal line-of-sight wind component (not wind vector!)

– Perpendicular to satellite velocity to minimise Doppler shift due to satellite-earth relative motion

– To dark side to minimise solar background noise

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Coverage in one day

Page 7: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Introduction to Doppler wind lidar and the method used for Aeolus

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Page 8: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

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Backscatter

signal

Time ≡ range

Figure from Wandinger, U. (2005),

Introduction to lidar, in LIDAR—

Range-Resolved Optical Remote

Sensing of the Atmosphere, edited by C.

Weitkamp, pp. 1–18, Springer, New

York.

Lidar (light detection and ranging)

Active remote sensing

Page 9: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Lidar equation (a simplified form)

• The total scattered power received by the lidar at a time corresponding to range R is:

𝑃 𝜆, 𝑅 = 𝑃𝐿𝐴0𝑅2

𝜉(𝜆, 𝑅)𝛽(𝜆, 𝑅)𝑇2(𝜆, 𝑅)𝑐𝜏𝐿2

• λ = laser wavelength

• R = range of scatterer from sensor

• β = volume backscattering coefficient of atmosphere

• T = one way transmission factor (Beer-Lambert law): 𝑇 𝜆, 𝑅 = 𝑒− 0𝑅𝛼 𝜆,𝑅 𝑑𝑅

• α = atmospheric attenuation coefficient

• PL = average power in laser pulse

• A0 = area of objective lens

• c = speed of light

• τL= laser pulse duration

• ξ = calibration factor (depending on spectral transmission of receiver and overlap factor)

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Source: Measures (1992); R.M. Measures,

"Laser Remote Sensing. Fundamentals and

Applications". John Wiley & Sons, 1984

Page 10: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

“Lidar curtain” of space-borne lidar (CALIPSO (532 nm)), attenuated backscatter: βT2

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Total

attenuation

below optically

thick clouds

Transparent

clouds – cirrus

aerosol e.g.

dust, smoke

Scattering from

molecules (clear

air) ∝ 𝑑𝑒𝑛𝑠𝑖𝑡𝑦

credit: NASA

Page 11: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

What’s different about a Doppler lidar

• Many lidars for atmospheric measurements (like CALIPSO) use the amplitude of backscatter signal and properties such as the polarisation (at several frequencies) to provide information on atmospheric composition

• Doppler lidars measure the change in the frequency of the received signal relative to that emitted to determine winds

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Page 12: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Doppler wind lidar

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A DWL measures the Doppler frequency shift of backscattered light

– Doppler frequency shift: ∆𝒇 = 𝟐𝒇𝟎𝒗𝑳𝑶𝑺/𝒄

• ∆𝒇 = change in frequency

• 𝒇𝟎 = emitted frequency e.g. 8.45 × 108 MHz for Aeolus

• 𝒄 = speed of light

• 𝒗𝑳𝑶𝑺 = component of the atmosphere’s wind velocity along the line-of-sight direction. Average speed of movement of molecules/particles in volume of air.

– Relative Doppler shift is very small, ∆𝒇

𝑓0≈ 10−8 for 1 m/s LOS wind

– Backscattering from:

• Air molecules (clear air), particles (aerosol/cloud) and Earth’s surface

𝒗𝑳𝑶𝑺

Blue shift Red shift

Page 13: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Winds from clear sky conditions; Rayleigh scattering

13EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS Δf (GHz)

Sp

ectr

um

-5 50

Rayleigh (Gaussian)

𝜎𝑣 =2

𝜆

𝑘𝑇

𝑚

Rayleigh-Brillouin

Doppler shift

• 𝑰 ∝ 𝝀−𝟒; scatterer size < 𝝀

𝟏𝟎

• For strong scattering from air molecules need small

wavelengths e.g. ultra-violet

• Thermal motion of molecules leads to Doppler

broadening

• e.g. T=15 °C get 459 m/s!

• Brillouin scattering effect due to acoustic waves

(at high pressure) has to be considered

• Wind measured as frequency shift in mean of

broadened spectrum

Page 14: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Winds from “cloudy” conditions i.e. scattering from cloud water/ice droplets and aerosols; Mie scattering

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• Particle sizes ≥ 𝝀; intensity not strongly dependent on 𝝀

• Doppler broadening negligible (particles “heavy”)

• Narrow spectrum

• No T, p dependence

• Wind measured as frequency shift in mean of the narrow

Mie spectrum

• Since light is strongly attenuated by clouds, then measure

winds from the top of clouds (from space)

Δf (GHz)

Sp

ectr

um

-5 50

Rayleigh-Brillouin + Mie peak

Doppler shift

Page 15: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Aeolus’s payload: ALADIN: Atmospheric LAser Doppler Instrument

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credit: Oliver Lux (DLR)

Complicated!

Page 16: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Rayleigh channel method

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Figure from Reitebuch (2012):

Wind Lidar for Atmospheric

Research, in Springer Series

Figure from Reitebuch (2012)

The Spaceborne Wind Lidar

Mission ADM-Aeolus,

Springer

Fabry-Pérot interferometer

transmission max. occurs for

a specific wavelength of light

A B

d

+Δd • Rayleigh spots imaged on

accumulation CCD

• Contrast of spots 𝑅 =𝐴−𝐵

𝐴+𝐵

calibrated against frequency

Page 17: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Mie channel method

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Figure from Reitebuch (2012):

Wind Lidar for Atmospheric

Research, in Springer Series

Figure from Reitebuch (2012)

The Spaceborne Wind Lidar

Mission ADM-Aeolus,

Springer

Mie fringe on ACCD

Narrowband Fizeau

interferometer.

Transmission max.

for f depends on x-

position

Fringe position ∝ 𝑓,

calibration required

Page 18: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Aeolus wind observations

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Page 19: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

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L2C

ECWMF

data

assimilation

analysis

L0 and L1A

dataESA-ESRIN

produce L2A (optical

properties) product

ESA-ESRIN produce

Level-1B data

(calibrated signal

levels)

Level-2B wind product

(suited for NWP);

produced by ECMWF

• From May 2020 (TBC):

L2B BUFR from

ECMWF to EUMETSAT

for distribution on

GTS/EUMETCast

Wind products available in NRT for benefit of NWP

Page 20: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Aeolus mission so far: Laser energy issues

• Laser energy for the first laser (FM-A) dropped with time fairly quickly, and it was decided to move to the spare laser FM-B in June 2019

• FM-B laser has performed better than FM-A and seems to have settled to some extent

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credit:Thomas Kanitz (ESA)

Page 21: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Examples of Aeolus Level-2B horizontal line-of-sight (HLOS) winds

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Page 22: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

We only have 24 vertical range-bins to assign

• Range-bin thickness can vary from 0.25 to 2 km thick in 0.25 km increments

• Rayleigh and Mie range-bin settings can be different

• Range-bins settings can vary according to latitude/longitude boxes that are defined on-board the satellite

– An attempt has been made to optimise the settings for NWP impact – varying with latitude

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A possible setting for the range-bins

Page 23: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Example of Level-1B signal levels (i.e. not winds) for a 3000 km stretch of data

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Rayleigh channel signal Mie channel signal

Clear air

Clouds

No signal

Each data point is ~2.7 km across

Satellite moves at ~7.3 km/s to sweep out this lidar “curtain”

Page 24: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

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𝑣𝐻𝐿𝑂𝑆 = −𝑢𝑠𝑖𝑛∅ − 𝑣𝑐𝑜𝑠∅

Lidar “curtain” type plot

Along satellite track

ECMWF model HLOS wind (1 orbit)10/2/2020

m/s

Aeolus

HLOS

winds are

positive if

wind

blowing

away from

satellite

Page 25: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

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Aeolus L2B Rayleigh-clear and Mie-cloudy HLOS winds (1 orbit)

Polar front jet

(westerlies)

Ascending orbit phaseDescending orbit phase

Polar-night jet

(westerlies)

Subtropical jet

(westerlies)

Polar-night

jet

(westerlies)

Varying

range-

bin

settings

Mountains

10/2/2020

Page 26: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

A very windy day in north-west Europe (10/3/2019)

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Photo from my garden near Reading:

apart from low level clouds, sky was clear

What Aeolus observed (Rayleigh + Mie winds) near the low

sat.dundee.ac.uk

Polar front jet

Page 27: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

ECMWF model cloud

Rayleigh and Mie winds are complimentary

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Rayleigh-clear L2B HLOS windsMie-cloudy L2B HLOS winds

~80 km horizontal averages~12 km horizontal averages

Page 28: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Aeolus use in NWP at ECMWF

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Page 29: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Aeolus use in global NWP at ECMWF

• Have demonstrated positive impact in OSEs for three different periods

– However, data quality is not as good as expected pre-launch i.e. significantly noisier winds, larger biases than expected

– Larger noise is an instrumental issue that on ground processing cannot improve upon (lower laser energy than expected and unexpected signal loss in receive path)

– Bias correction scheme was developed

• NWP impact is good for one instrument on one satellite

• Aeolus Level-2B HLOS wind operationally assimilated since 9th January 2020

• Other NWP centres, such as DWD, Met Office, Météo-France, US agencies are also showing positive impact from Aeolus

• Still plenty of things we can do to improve impact!

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Page 30: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

L2B HLOS (horizontal line-of-sight) wind assimilation

• ECMWF Observation operator: HLOS wind operator (point-wind version)

– Interpolation of model wind to obs geolocation point

– Calculate HLOS wind from model u,v

– Dot product of wind vector with laser pointing unit vector

• Weaknesses:

– HLOS wind assumed to be a “point” measurement rather than a spatial average

• However model effective resolution is 4-8 times the grid (~36-72 km horizontally), so may

not matter

• Probably more important to consider the vertical averaging of Aeolus

– Ignores vertical wind component w (should be close to zero over e.g. 80 km averaging, but

may be important in local conditions of convection, gravity waves)

– L2B Rayleigh wind retrieval uses a priori knowledge of T, p (a small dependence on

background error) due to Doppler broadening, but is not very important compared to other

errors sources

• Assigned observation error currently a function of the L2B processor estimated instrument error

– now being refined to include representativeness error for Mie

𝑣𝐻𝐿𝑂𝑆 = −𝑢𝑠𝑖𝑛∅ − 𝑣𝑐𝑜𝑠∅

∅=azimuth angle of line-of-sight

Page 31: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Recent global HLOS wind O-B departure statistics for L2B Rayleigh-clear, 10 orbits on 21/1/20

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• Global average bias is

reasonable

• Robust st. dev. (O-B):

• Profile average = 5.95

m/s

• At 5 km = 5 m/s

• Estimated observation error

from O-B departures

𝑠𝑡. 𝑑𝑒𝑣. (𝑂 − 𝐵)2 − 𝜎𝐵2

• Profile average = 5.6 m/s

• At 5 km = 4.6 m/s

• Larger than we hoped

for before launch• Radiosonde assigned obs. error

is around 2 m/s

mean(O-B)

Robust

standard

deviation

(O-B)

Obs

count

L2B

processor

estimated

error:

𝜎𝑂𝑒𝑠𝑡

Page 32: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

32

Recent global HLOS O-B statistics for L2B Mie-cloudy, 10 orbits on 21/1/20

• Global average bias is reasonable and

stable with time

• Global average robust std. dev. (O-B):

• Profile average = 4.2 m/s

• At 1-2 km ~ 3.5 m/s

• Estimated observation random error

from O-B departures

𝑠𝑡. 𝑑𝑒𝑣(𝑂 − 𝐵))2 − 𝜎𝐵2 is

• Profile average = 3.7 m/s

• At 1-2 km = 2.9 m/s

• Mie averaging length scale is ≤ 14 km

(Rayleigh is ≤ ~84 km)

• Mie noise better despite much better

horizontal resolution than Rayleigh

Page 33: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

A major breakthrough in Autumn 2019: explanation for dominant source of Rayleigh wind bias which varies on less than one orbit time-scales was found

• Investigations showed Rayleigh wind bias, which varies along the orbit, is strongly correlated with telescope primary mirror temperatures variations

• Temperatures vary due to varying Earthshine and the mirror’s thermal control

– Temperature variations correlate with outgoing SW and LW radiation

• Probable mechanism: thermal variations alter primary mirror shape, causing angular changes of light onto spectrometer, causing apparent frequency changes

• Bias correction using measured telescope primary mirror temperatures was demonstrated to work in offline testing and is being implemented in next processor versions

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Page 34: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

34

Ascending orbit phase

Descending orbit phase

m/s

Average M1 telescope mirror temperature

m/s

Rayleigh has large biases which vary with geolocation

e.g. 6/8/2019 to 7/9/2019

M1 mirror

Ø 1.5 m

Plot from F. Weiler (DLR)

Page 35: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

R2 = 0.93

Regression of <O-B> versus M1 temperature function

Best results on 8/8/19 obtained with:

Outer temp. average: AHT-27, TC-20, TC-21

Inner temp. average: AHT-24, AHT-25, AHT-26, TC-18, TC-19

Outer minus inner M1 temperature function (°C)

<O

-

B>

Only 0.3°C range

15 m/s HLOS range!

Demonstrates the power of

NWP models for helping to

determine the source of errors

in observations

Page 36: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

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Example of bias correction

<O-B>

Hour of day

stdev(<O-B>):

• 2.62 m/s

• 1.05 m/s

• 0.76 m/sRayleigh bias versus time on 9/8/19

16 24

Page 37: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Assessment of Aeolus NWP impact at ECMWF

• Observing System Experiments

• Three periods have been investigated so far

1. September 12th to October 16th 2018 (early FM-A (first laser))

2. April to June 2019 (end of FM-A period)

3. Focus today on: August to December 2019 (FM-B (second laser))

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Page 38: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

NWP impact of Aeolus with FM-B laser – August 2nd until 8th December 2019

• Experiments with operational Level-2B data, and full observing system for other data

• TCO399 (~29 km model grid)

• Test period is before any Level-2B processor bias correction, therefore apply bias correction to ECMWF model wind as function of “orbit phase angle” and longitude

• Assigned observation errors use L2Bp instrument noise error estimates

– Simple model: multiplicative factor to get more agreement with Desroziers diagnostics

Page 39: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Changes in the u-wind analysis at 250 hPa due to assimilating Aeolus Rayleigh-clear+Mie-cloudy winds (for August to October 2019)

39EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS

Largest changes made in the tropical upper troposphere

and SH storm tracks

m/s

Stdev of

analysis

differences (exp

– control)

Page 40: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Mean change in analysis u-wind at 150 hPa due to Aeolus

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m/s

Page 41: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Background fit to other observations when assimilating Aeolus (Rayleigh-clear + Mie-cloudy) – results of OSE (for period 2/8/19 to 8/12/19)

Conventional vector wind observations i.e.

aircraft, radiosondes, wind profilersS. Hemi. extratropics

Better with Aeolus if < 100%

Tropics

Page 42: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Background fit to other observations when assimilating Aeolus

Global, ATMS (microwave radiances)Water vapour

Temperature

Global, GPSRO (bending angles)

Important MW and temperature sensitive data

Aeolus is improving wind, temperature and humidity

Page 43: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Vector wind RMS error impact of Aeolus (Rayleigh-clear + Mie-cloudy)

43

+4%

-4%

Better

with

Aeolus

hours hours

Impact is strongest in the tropics and near the poles

Page 44: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Geographical view of Aeolus FSOI

44

Zonal average Rayleigh-clear FSOI Zonal average Mie-cloudy FSOI

Mie has bigger magnitudes but more

mixed positive/negative – it is

thought that we need better

modelling of observation errors

Rayleigh has smaller magnitude impacts

than Mie, but more consistently positive.

Largest in tropical upper troposphere –

agrees with OSEs

Better

with

Aeolus

Page 45: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

45

Global relative FSOI

split by instrument

types

Aeolus does

well

Global relative FSOI

split by observation

groups

Good for one

satelliteGlobal FSOI

per

observation

Page 46: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Summary of Aeolus NWP impact assessment at ECMWF (so far!)

• Aeolus impact assessment

– OSEs have shown statistically significant impact in Tropics and near the poles

– Operational FSOI shows Aeolus is a useful contribution to Global Observing System

• Shows benefit of direct winds

– Aeolus is only <1% by number of obs assimilated (more wind profilers needed)

– Rayleigh winds are providing a lot of the impact in the tropics (OSE and FSOI agree)

– Laser FM-B (with more signal) shows larger impact than in FM-A period

• Suggests if we could somehow obtain the missing factor 2-3 of photon counts, impact would be much greater

– Good impact so far relies on bias correction using the model as a reference (particularly Rayleigh), however upcoming processor deliveries (telescope temperature dependent bias correction) should reduce this reliance

– There is still plenty of scope to improve the impact, both in processing the observations and in the assimilation methods

Page 47: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Summary of Aeolus so far

• Aeolus is the first Doppler wind lidar and space, and hopefully not the last, given that it has demonstrated the ability to measure wind profiles from space of sufficient quality to improve global NWP

• The positive impact is of good magnitude considering that < 1% of observation assimilated are from Aeolus and that this is a new technology with some issues to be resolved regarding biases

• Many aspects of the technology could be improved for an operational follow-on mission e.g. more stable laser(s), more vertical range-bins, better radiometric performance of the transmit-receive path

– Aeolus is now old technology!

• If random errors near the original aim of 2.5 m/s could be achieved (rather than 4-5 m/s for the Rayleigh that we have), then it is thought that the impact would increase significantly

• Aeolus is engineered to last at least 3 years, but hopefully it will carry on for longer – laser permitting

47EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS

Page 48: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Thanks for listening. Any questions?

48EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS

Page 49: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Backup slides

49EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS

Page 50: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

50EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS

Page 51: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Aeolus’ orbital parameters

51EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS

• Dawn-dusk sun synchronous (18:00 ascending node)

• 7 day repeat cycle (111 orbits)

• Inclination: ~97 degrees

• Altitude: ~320 km

• The laser points towards the dark side of the terminator to reduce UV solar background noise – but this can’t be avoided over the poles in summer

Page 52: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Some features of DWL

• Advantages:

– Good vertical and horizontal resolution is possible

– Not many processing steps and assumptions to get wind i.e. reasonably direct measure of the geophysical variable

– Provides vertical profiles of wind (along line-of-sight)

• Disadvantages:

– Totally attenuated by optically thick cloud or aerosol

– Space-borne DWL:

• Complex technology – Aeolus was delayed by a decade!

• Several LOS “looks” are required to get vector wind, nominally have wind component along the LOS

• Limited sampling across-track (e.g. sub-satellite “curtain”)

• Due to 1/r2 dependence of signal, then needs to be relatively low orbit (closer to target)

– Calibration can be tricky

52EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS

Page 53: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Types of Doppler wind lidar

• Coherent detection

– Detecting beat signal mixing of returned signal with internal reference

– Particulate (Mie) scattering only

• Direct detection:

– Aeolus uses this

– Measurement is signal intensity (or photon counts) through optical filters (interferometers) which varies with the frequency of light

– Molecules and particles are the source of the backscattered signal

• Useful for NWP to have both clear air + cloud/aerosol winds

53EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS

Page 54: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Aeolus Rayleigh channel

Uses “filter method”, specifically the double-edge technique

– Two frequency filters (A and B) sample sides of Rayleigh-Brillouin spectrum, providing photon counts

– Contrast function (response) calculated from counts: 𝑹 =𝑨−𝑩

𝑨+𝑩

– R is measured for both internal reference (i.e. outgoing laser spectrum) and for atmospheric return

– Calibration is needed for both internal and atmospheric responses to relate response to frequency

– Change in frequency of atmospheric relative to internal frequency is obtained ∆𝒇 =𝒇𝒂𝒕𝒎 − 𝒇𝒊𝒏𝒕 i.e. the Doppler shift, hence LOS wind

54EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS

Page 55: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Aeolus Mie channel

Wind derived from the narrow Mie spectrum obtained by “Fringe Imaging Technique”

– Position of interference pattern (called a ‘‘fringe’’) is related to frequency (by calibration), both for the internal and atmospheric returns

– Measured fringe centroid for both internal and atmospheric signals is then converted to frequency, hence calculate ∆𝒇 = 𝒇𝒂𝒕𝒎 − 𝒇𝒊𝒏𝒕 i.e. the Doppler shift, hence LOS wind

55EUROPEAN CENTRE FOR MEDIUM-RANGE WEATHER FORECASTS

Page 56: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Obs closer to

instrument

measurements

Obs closer to

geophysical variable

of interest

Wind vector:

H(u) +H(v)

Lidar signal:

H(u,v,w,T,p,

CLWC,

CIWC,

aerosol)

y

H(x)

L2C wind

vector:

Bad idea!

L2B HLOS

wind:

Mie

Rayleigh

HLOS wind:

H(u,v,w)

or H(u,v)

L1B

Rayleigh

Response

(RR)

RR:

H(u,v,w,T,p)

Need a priori: T, p

Weak sensitivity

Need a priori: e.g.

1D-Var retrieval

strong sensitivity!

What to assimilate from Aeolus for NWP?

More complex obs operator: increasing

knowledge of instrument/physics needed

More complex retrieval

(processing)

Current choice

L1B Lidar

signal

LOS wind:

H(u,v,w)

L2B LOS

wind

Page 57: Wind information from Aeolus · L = average power in laser pulse •A 0 = area of objective lens •c = speed of light •τ L = laser pulse duration •ξ= calibration factor (depending

Bias correction to the ECMWF model

• Implemented bias correction scheme: <O-B> vs. “orbit’s argument of latitude” and longitude

• Updates to bias correction look-up table done typically done every few days in experiments

• Mie biases very stable and do not require the longitude dimension

57

Example of how Rayleigh

biases varied during the FM-B

period

M1 temperature

induced biases

were larger in

boreal summer

Early August 2019

Mid-November 2019

+5 m/s

-5 m/s

+5 m/s

-5 m/s