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Ensemble forecasting of snowpack conditions and avalanche hazard

Matthieu Lafaysse, Matthieu Vernay, Laurent Mérindol, Gérald Giraud and Samuel Morin

Météo-France - CNRS, CNRM-GAME UMR3589, Centre dÉtudes de la Neige (CEN), Grenoble, France

[email protected]

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Avalanche bulletins in France

 Provided for « massifs », typical scale 1000 km2

 Issued every day around 16:00 local time,

valid for coming day

D 6:00

D+1 6:00

D+2 6:00 Validity of

bulletin

working time

Bulletin issual

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 Things that matter :

– Meteorological observations

– Meteorological forecasts from Numerical Weather Prediction models

– Snowpack observations (profiles, avalanche activity, etc)

– Snowpack modelling (driven by past and future meteorological conditions)

Avalanche bulletins in France

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 Modelling chain SAFRAN – SURFEX/ISBA-Crocus – MEPRA (S2M)

North

South

Air temperature

Rel. humidity Windspeed Incoming

solar radiation

Incoming longwave radiation

Rainfall Snowfall

ISBA-Crocus : coupled ground/snowpack model SAFRAN : analysis and forecast at the « massif » scale

Meteorological analysis and forecast : full model chain

MEPRA : expert system analyzing Crocus output in terms of spontaneous and artificial avalanche hazard :

provides massif scale hazard level (from 0 to 8) Durand et al, 1992, 1999 Vionnet et al, 2012

Lafaysse et al, 2013

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Current operations :

deterministic meterological forecast

D 6:00

D+1 6:00

D+2 6:00 Bulletin issual Validity of

bulletin

D-1 6:00

computation Incoming observations

Analyzed met

Analyzed snowpack

Analyzed avalanche hazard

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Current operations :

deterministic meterological forecast

D 6:00

D+1 6:00

D+2 6:00 Bulletin issual Validity of

bulletin

D-1 6:00

Incoming observations

Analyzed met

Analyzed snowpack

Forecast met

Forecast snowpack computation

Analyzed avalanche hazard Forecast avalanche hazard

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Current operations :

deterministic meterological forecast

D 6:00

D+1 6:00

D+2 6:00 Bulletin issual

Validity of bulletin

D-1 6:00

Incoming observations

Analyzed met

Analyzed snowpack

computation

Analyzed avalanche hazard

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Current operations :

deterministic meterological forecast

 The analysis system avoids the accumulation of forecast errors through the snow season

 Using one single deterministic meteorological forecast is a problem because:

– Synoptic scale forecast errors occur and cannot be accounted for

– Strong non-linearities of snowpack evolution weaken the robustness of the forecast system (rain/snow limit, precipitation amounts thresholds etc.)

– It has limited the forecast lead time to about 2 days hitherto

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Principles of ensemble forecast

D 6:00

D+1 6:00

D+2 6:00 Bulletin issual Validity of

bulletin

D-1 6:00

Incoming observations

Analyzed met

Analyzed snowpack

Ensemble of forecast met

Ensemble of forecast snowpack computation

Analyzed avalanche hazard Ensemble of forecast avalanche hazard level

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Implementation of ensemble forecast with S2M

Need a synoptic scale ensemble forecast:

ARPEGE Ensemble Prediction (PEARP from Météo-France, Descamps et al, 2014)

 Synoptic scale uncertainty

35 runs from 35 initial states + 10 physical configurations of ARPEGE

 Extension of forecast lead-time to 4 days

ARPEGE – SAFRAN – SURFEX/ISBA-Crocus – MEPRA

PEARP – SAFRAN – SURFEX/ISBA-Crocus - MEPRA

Deterministic

Ensemble

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What do we get ? Examples from the Pyrenees

Chaîne analyse Chaîne déterministe

Probability to exceed a threshold of 3 on a scale from 1 to 8

Forecast initialized on 13 January 2013 6:00

for the next four days Time evolution of the hazard level for the 35 members

Natural Hazard Index Analysis

Deterministic forecast

Time evolution of probabilities (Couserans massif)

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Evaluation method : overview

 Time period : from 1st november 2013 to 28 February 2014 (2760 forecasts spanning all Alpine massifs)

 Reference = analysis model chain

 Evaluated variables :

Height of 24 hours new snow at 1800 m altitude on flat field: HN24 Massif-level natural hazard level : NHI

 Use of deterministic and probabilistic scores Brier Score

Brier Skill Score

(score about exceedance threshold event, mix reliability and resolution)

Reference: deterministic system

Analyzed snowpack Ensemble of forecast snowpack

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Overview of results

Scores D+1 D+2 D+3 D+4

RMS (cm) 4.0 4.2 4.9 5.1

Dispersion (cm) 1.9 2.2 2.6 3.3

Brier Score 0.07 0.07 0.08 0.09

Reliability 0.01 0.01 0.01 0.01

Accuracy 0.06 0.06 0.04 0.03

Uncertainty 0.12 0.12 0.12 0.12

BSS 0.21 0.25 0.24 0.24

Scores for HN24 forecast for exceedance of 10 cm threshold over all French Alps

 Dispersion < RMS  Under dispersive system

 Low BS  Good intrinsic performance of the ensemble forecast system

 Low value for reliability : reliable forecast of probability of exceedance

 > 0 BSS (wrt deterministic system) : better than deterministic system

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Diagonal =

perfect reliability

Reliability remains amazingly good even for 4 days lead time

Results : reliability diagrams for HN24

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Similar results for Natural Hazard Index

Results : reliability diagrams for NHI

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Massif-scale evaluation

Brier Score for Natural Hazard Index (threshold 1)

Scores less

robust at the massif scale but the spatial pattern is significant.

Linked to the specifities of the 2013-2014 season

Uncertainty of score assessed by a Bootstrap method

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 Critical avalanche situation in mi-January 2013 in the Pyrenees

Case studies in the Pyrenees

S2M Analysis Deterministic forecast

ARPEGE-S2M 35 members PEARP-S2M control run

 Analysis sometimes outside the ensemble (underdispersion)

 Added-value of the ensemble system over the sole deterministic forecast

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 Critical snowmelt event in June 2013

 Forecast system not (yet) coupled to hydrological forecast system

 4 days forecast of snow water equivalent ; low dispersion of ensemble

Case studies in the Pyrenees

Snow Water Equivalent (mm w.e.)

Luchonnais massif, altitude: 2400 m

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Conclusions

 For the height of 24h new snow and Natural Hazard Index, the ensemble system objectively outperforms the deterministic forecast system.

 System appears reliable with lead times of 4 days (= correct probabilities)

Under-dispersion (consequence of under-dispersion of several meteorological variables at this scale)

 Spatial pattern of scores but massif-scale evaluations limited by the number of data.

 Experimental chain available in real-time since February 2015  to be fully used during next winter by forecasters

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Future work

 Evaluations must be extended to longer time period :

To reduce the influence of sampling ; to study high-impact thresholds ; to calibrate unbiasing methods

 Synthetic diagnostics for forecasters must be extended

 Other uncertainties should be accounted for:

Snow model uncertainty (multi-physics) ; Meterological analysis uncertainty (ensemble analysis)

 Other ensemble methods can be considered : – High resolution ensemble modelling

 Application for hydrological forecasting

Vernay M, Lafaysse M, Mérindol L, Giraud G and Morin S, Ensemble forecasting of snowpack conditions and avalanche hazard, Cold Reg Sci Technol(2015), http://dx.doi.org/10.1016/j.coldregions.2015.04.010

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