URBAN DRAINAGE MODELLING

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9th International Conference URBAN DRAINAGE MODELLING Evaluating the impact of climate change on urban scale extreme rainfall events: Coupling of multiple global circulation models with a stochastic rainfall generator September 5 th 2012 Gonzalo Andrés PEÑA CASTELLANOS Assela PATHIRANA

What s new Attempt to get extreme rainfalls (urban level) right. Number of GCMs (12) + Scenarios (3) + Periods (2) Content Introduction Methodology Results Conclusion

1. Introduction

Climate and Climate Change Introduction Earth Movement Solar Radiation State of Climatic Variables Over an extended period of time 1 / 11

Climate and Climate Change Introduction Earth Movement Solar Radiation State of Climatic Variables Over an extended period of time Composition of Atmosphere (CO 2, H 2 O, CH 4 ) Gas emissions 1 / 11

Modeling Climate Change Introduction Gas Emissions Scenarios (SRES) 1 / 11

Modeling Climate Change Global Circulation Models & Regional Models - Planet - Region Introduction 3.75 417 km 2.5 COARSE 278 km SCALE 2 / 11

Modeling Climate Change Global Circulation Models & Regional Models - Planet - Regions - Cities?? Introduction 3.75 417 km 2.5 COARSE 278 km SCALE 2 / 11

The Objective: Urban Scale Total Precipitation Flux [Daily Output] TEMPORAL RESOLUTION Introduction Global Scale [200-400 km] SPATIAL RESOLUTION Urban Scale [Point Scale] (Extreme) Precipitation [Subdaily] 3 / 11

2. Methodology time spent writes script to automate runs script loses gets annoyed does it manually wins does it manually Makes fun of geek s Complicated method task size

Generation of Synthetic Rainfall Using a Stochastic Process Poisson cluster process: Neyman Scott Rectangular Pulse (NSRP) 1.) Generate a random number of storm origins Methodology intensity [mm/hr] time 4 / 11

Generation of Synthetic Rainfall Using a Stochastic Process Poisson cluster process: Neyman Scott Rectangular Pulse (NSRP) 2.) Each storm generates a random number of cells and random cell origins Methodology intensity [mm/hr] time 4 / 11

Generation of Synthetic Rainfall Using a Stochastic Process Poisson cluster process: Neyman Scott Rectangular Pulse (NSRP) 3.) A random duration of each cell is generated Methodology intensity [mm/hr] time 4 / 11

Generation of Synthetic Rainfall Using a Stochastic Process Poisson cluster process: Neyman Scott Rectangular Pulse (NSRP) 4.) A random intensity is generated Methodology intensity [mm/hr] time 4 / 11

Generation of Synthetic Rainfall Using a Stochastic Process Poisson cluster process: Neyman Scott Rectangular Pulse (NSRP) 5.) Total intensity is the sum of the active cells Methodology intensity [mm/hr] time 4 / 11

Generation of Synthetic Rainfall Using a Stochastic Process Methodology Poisson cluster process: Neyman Scott Rectangular Pulse (NSRP) Synthetic rainfall intensity [mm/hr] Calibrated from: Mean variance coefficient of variation dry spell duration log autocorrelation time 4 / 11

Combining available precipitation data Historical Simulation Models: 12 GCM Period: 1974-1999 Scenario: Past Future Simulation Models: 12 GCM Period: 2046-2065 2081-2100 Scenario: SRES A1b SRES A2 SRES B1 Methodology Observed Historical Data Case study: Japan, Kochi Period: 1974-1999 Factor of Change Of Statistics? 5 / 11

Combining available precipitation data Bayes Theorem Solved numerically Methodology Markov Chain Monte Carlo MCMC Probability of change of the the statistic analyzed Factor of Change Of Statistics? 5 / 11

Combining available precipitation data NSRP can be recalibrated to take into account the effect of climate change by including the factor of change that results from the bayesian ensemble Statistic Value Methodology 1970 2000 2030 2060 Historical State Now Future State Change Factor Time 5 / 11

Methodology description 2. Evaluation of Daily Statistics From GCM ensemble (Daily Statistics >= 24 hours) 1. Stochastic Rainfall Generator Parameters (Past: 1974-2000) 3. Bayesian Ensemble: Factor of Change (Extract mean factor of change) Methodology 4. Extend factor of change finer scale (Subdaily scale: < 24 hours) 6. Run an ensemble of simulations and perform extreme values analysis (200 simulations per location, scenario and future period) 5. Modified Parameters Future: 2046-2065 Future: 2081-2100 6 / 11

4. Results

Final ensemble GCM models Used Scenarios Used Periods Used 12 3 2 NCAR CCSM3.0, MRI CFCM2 3.2A, MPI ECHAME 5, MIUB ECHO G, MIROCS 2 MEDRES, IPSL CM4, INMCM3.0, GISS MODEL ER, GFDL CM2.1, CSIRO MK3.5, CNRM CM3, CCCMA CGCM3.1 SRES A1 SRES A2 SRES B1 2046-2065 2081-2100 Results Methodology applicable to any location in the world where hourly precipitation series are available 7 / 11

Extreme value representation by the NSRP Results Good fit for return periods <= 10 years Under estimation higher for higher aggregation 8 / 11

Kochi 2045-2065. Hourly mean Factors of change Bayesian ensemble results Only the mean factor of change was used Computational Intensive process Results Parallel processing was used 9 / 11

Idf Curves Results 10 / 11

Conclusions

Conclusions A methodology based on the use of a weather generator in climate impact studies was extended to include several GCMs. Several scenarios and future periods were used to evaluate change in extreme rainfall events at urban scale. Method itself is OK < 10 year events. However, GCM results are all over the place! Conclusions The uncertainty in the use of different GCMs output could be assessed by implementing a Montecarlo type simulation (Even more computationally intensive!!!!) 11 / 11

Conclusions Large uncertainties still exist inherent to the Bayesian Ensemble approach (assumption of independence between GCMs and the mismatch between the grid cell size) The worked methodology was applied to a series of GCMs but could be equally used to Regional circulation models (RCMs) Conclusions Freely available and open source tools were successfully explored with the additional benefit of a simple parallelization scheme. 11 / 11

9th International Conference URBAN DRAINAGE MODELLING Acknowledgements Dr. Simone FATICHI Dr. Chris FONNESBECK Dr. Abraham FLAXMAN Dr. Damir BRDJANOVIC COLFUTURO Foundation DUPC Publication fund Thank you! Questions? Authors: Gonzalo Andrés PEÑA CASTELLANOS goanpeca@gmail.com Assela PATHIRANA a.pathirana@unesco-ihe.org

Extra info Gas emissions scenarios Variability of total precipitation in GCM GCM models and Scenarios used Spatial and temporal scales Working infrastructure For scientific computing Downscaling methods Stochastic fit

Home Downscaling Method Extra information D y n a m i c Statistical Transfer Functions Weather Typing Stochastic Weather Generators (Advanced Weather Generator AWE-GEN) (Fatichi, 2011) Method used: Rainfall Generator Advantages: Comparatively cheap and computationally efficient Can provide local scale climatic variables from GCM-scale output Disadvantages: Dependent on GCM boundary forcing; affected by biases in underlying GCM (Fowler, 2007)

Home Working Infrastructure Python for Scientific Computing Packages and subpackages Python Development Environment Extra information NumPy Parallel-Python PyMC Scipy Matplotlib netcdf4 Graphical User Interface (under development) pyside Spyder

Home Spatial and temporal Scales Spatial scale Extra information Time Century Decade Year Month Week Day Hour Minute Second North Atlantic Oscilation Data needs Measurements Forntal Systems GCM/RCM Output Cell cluster Rain cell Needed resolution Rain drop Climate change Water supply Irrigation River discharge Rainwater harvest Flooding Urban drainage Erosion Hydrology

Home GCM Models and scenarios used

Fitting of Stochastic Process Rainfall statistics at different aggregation intervals: i [mm/hr] 1 hour 12 hours n hours Observed statistics Bound Constrained Optimization (l-bfgs) Calculated statistics Limited memory Broyden, Fletcher, Goldfarb, Shanno Set of model parameters NSRP

Home Fitting of Stochastic Process Rainfall statistics at different aggregation intervals: i [mm/hr] 1 hour 12 hours n hours Observed statistics x P(Change Factor) Bound Constrained Optimization (l-bfgs) Calculated statistics Set of model parameters NSRP

Home Variability of precipitation results in the same GCM grid box. GCM grid values for Kochi location Period: 2046-2065 GCM grid values for Kochi location Period: 2081-2100 24 hourly rainfall mean [mm]

Home Gas emissions scenarios