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Obtain original web presentation here: https://slides.com/odineidolon/chym2017- 8/fullscreen#/ This PDF version is of lower quality 1 . 1 HOW TO DEAL WITH HOW TO DEAL WITH OBSERVATIONAL DATA OBSERVATIONAL DATA FOR (HYDROLOGICAL) FOR


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Obtain original web presentation here: This PDF version is of lower quality https://slides.com/odineidolon/chym2017- 8/fullscreen#/

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HOW TO DEAL WITH HOW TO DEAL WITH OBSERVATIONAL DATA OBSERVATIONAL DATA FOR (HYDROLOGICAL) FOR (HYDROLOGICAL) MODELLING PURPOSES MODELLING PURPOSES

ADRIANO FANTINI ICTP, Trieste, Italy afantini@ictp.it

Online presentation: https://bit.ly/2MaOjrP

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Which observations do you Which observations do you need for hydrology? need for hydrology?

Precipitation (possibly hourly, esp. for small basins) Temperature Snow Elevation data Land use data Discharge / water stage

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Gridded: Precipitation Temperature Elevation Land use

Dense or sparse? Dense or sparse?

In-situ: Precipitation Temperature Discharge Water stage

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Advantages Uniform availability, often global Compare easily with models Generally straighforward formats (e.g. NetCDF) Efficient processing Different variables on the same grid Usually quality-controlled

Gridded Gridded

Disadvantages Heavily dependent on gridding method Not suitable for comparison over specific points Usually derived from in-situ data Dataset resolution != actual resolution (!!!)

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Basic categories: Inverse Distance Weighting Kriging Spline Interpolation Surface polygons

Gridding methods Gridding methods

CAN HAVE DIFFERENT RESULTS!

Mohr, 2008

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Basic categories: Inverse Distance Weighting Kriging Spline Interpolation Surface polygons

Gridding methods Gridding methods

CAN HAVE DIFFERENT RESULTS!

Hofstra, 2008 Bostan, 2012

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Advantages No gridding/smoothing -> good for extremes Easy to compare with models (e.g. discharge at a given point) Do not hide anything from the user Dataset resolution == actual resolution Metadata!

In-situ In-situ

Disadvantages Scarse data availability Often in very weird formats Often lacking quality control Hard to compare with gridded (e.g. climate) models (PR, T)

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Common problems with Common problems with in-situ measurements in-situ measurements

Temporal and spatial problems: Short timescale Missing periods Low station density Missing timesteps Data quality problems: Breaks and inhomogeneities Manual measurement errors Equipment errors and failures Weather-related measurement errors

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Temporal and spatial problems Temporal and spatial problems

Short timescale Low station density Missing timesteps Missing periods

HISTALP database, Bohm et al., 2007

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Data quality problems Data quality problems

Manual measurement errors Equipment errors and failures

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Hewaarachchi et al., 2016

Inhomogeneities Inhomogeneities

Changes in measurement time Station relocations Instrumentation upgrades Incorrect maintainance

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Data quality problems Data quality problems

Measurement errors due to: Sensor icing Lack of power Vandalism Lack of maintenance Gauge undercatch

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Data acquisition problems Data acquisition problems

EXAMPLE: PRECIPITATION GAUGE UNDERCATCH

Nespor and Sevruk, 1999

  • n average ~30% ?
  • n average ~30% ?

~80% for extreme winter solid events? ~80% for extreme winter solid events?

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Data acquisition problems Data acquisition problems

Macdonald and Pomeroy, 2008

EXAMPLE: PRECIPITATION GAUGE UNDERCATCH

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An in-situ example An in-situ example

Precipitation Hourly From different institutions ~2200 stations on average uneven spatial coverage 2000-2016

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?

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?

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What can we do based on this? What can we do based on this?

Cut outliers over a given fixed threshold Variable threshold based on SD or IQR Remove consecutive suspicious values

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Timeseries are usually not enough to Timeseries are usually not enough to identify inhomogeneities and errors identify inhomogeneities and errors

What can we do based on this? What can we do based on this?

Cut outliers over a given fixed threshold Variable threshold based on SD or IQR Remove consecutive suspicious values

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Timeseries are usually not enough to Timeseries are usually not enough to identify inhomogeneities and errors identify inhomogeneities and errors Metadata Metadata

What can we do based on this? What can we do based on this?

Cut outliers over a given fixed threshold Variable threshold based on SD or IQR Remove consecutive suspicious values

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Timeseries are usually not enough to Timeseries are usually not enough to identify inhomogeneities and errors identify inhomogeneities and errors Metadata Metadata Spatial analysis Spatial analysis

What can we do based on this? What can we do based on this?

Cut outliers over a given fixed threshold Variable threshold based on SD or IQR Remove consecutive suspicious values

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Metadata Metadata

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Metadata Metadata

all the information that is all the information that is not data itself not data itself

Gauge type and characteristics Station history (relocations, upgrades...) Recorded changes in station environment News about extreme events (hard to find for old data)

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Metadata Metadata

all the information that is all the information that is not data itself not data itself

Gauge type and characteristics Station history (relocations, upgrades...) Recorded changes in station environment News about extreme events (hard to find for old data) WE OFTEN DO NOT HAVE ACCESS TO THIS, AND IT'S EXTREMELY TIME CONSUMING

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Spatial analysis Spatial analysis

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Spatial analysis Spatial analysis

Maps + comparison to Maps + comparison to neighbouring stations neighbouring stations

Can be automated, once a criterion is chosen Possibilities for choosing reference stations: nearest neighbours, distance radius, height range, high correlation...

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Spatial analysis Spatial analysis

Maps + comparison to Maps + comparison to neighbouring stations neighbouring stations

Can be automated, once a criterion is chosen Possibilities for choosing reference stations: nearest neighbours, distance radius, height range, high correlation... REQUIRES HIGH ENOUGH STATION DENSITY HARD TO DO ON HIGHLY SPATIALLY VARIABLE FIELDS (e.g. PRECIPITATION) OR REGIONS (e.g. MOUNTAINS)

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!

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Even after correction... Even after correction...

Prein et al., 2017

JJA

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DJF

Prein et al., 2017

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DJF MAM JJA SON

2001-2016 mean precip

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DJF MAM JJA SON

2001-2016 mean precip

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DJF MAM JJA SON

2001-2016 mean precip

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2001-2016 Precipitation probability density function (Northern Italy only)

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A few remarks A few remarks

The best approach to correct data is heavily dependent on: Application Variable (e.g. precipitation > discharge > temperature) Availability of metadata Station density Length of the records Manual resources available

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A few remarks A few remarks

The best approach to correct data is heavily dependent on: Application Variable (e.g. precipitation > discharge > temperature) Availability of metadata Station density Length of the records Manual resources available

A CORRECTION A CORRECTION WILL OFTEN WILL OFTEN NOT NOT BE POSSIBLE BE POSSIBLE OBSERVATIONAL OBSERVATIONAL DATA WITH DATA WITH VERY VERY HIGH HIGH UNCERTAINTY UNCERTAINTY

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But... what about other data But... what about other data sources? sources?

RADAR Only for precipitation Depends heavily on location Can be shielded by topography Can be shielded by intense rain Frequent downtime SATELLITE Precipitation, temperature ~ Worldwide The same algorithm is not necessarily good everywhere Resolution is generally poor (0.25° max)

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Liu, 2014

They are just proxies! Requirement to choose an algorithm TRMM ALGORITHMS CORR

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Liu, 2014

They are just proxies! Requirement to choose an algorithm

But they are getting better and better! But they are getting better and better!

TRMM ALGORITHMS CORR

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DEMs DEMs

ASTER (30m) SRTM (30/90m) HydroSHEDS (90m) JAXA ALOS (30m) GTOPO (1km) WorldDEM (12m) Local, national DEMs ... Digital Elevation Models Usually satellite based, sometimes LIDAR

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~100km

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Another example: comparison over a small area High resolution Italian official DEM: 20m resolution Obtained from military contour maps Comparison with: ASTER HS-c HS-vf JAXA SRTM TINITALY01 All remapped on a 100m grid ~30km

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ASTER HS-c HS-vf JAXA SRTM TINITALY01

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Average height differences of several meters 5th-95th bias percentile range up to 115 meters Standard deviation of bias up to 60m Even the best alternative DEM has a 5th-95th bias percentile range of 35 meters, more than enough to introduce issues in river routing! CHOICE OF DEM MATTERS!

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Take home message Take home message

Do not underestimate observational Do not underestimate observational uncertainty uncertainty Choose your data source based on Choose your data source based on your your application application Never-ever blindly trust un-checked Never-ever blindly trust un-checked

  • bs data!!!
  • bs data!!!

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