Spatial reconstruction of rainfall fields from rain gauge and radar data
详细信息    查看全文
  • 作者:Francesca Bruno (1)
    Daniela Cocchi (1)
    Fedele Greco (1)
    Elena Scardovi (1)
  • 关键词:Calibration ; Hierarchical Bayesian Model ; Spatial prediction ; Zero ; inflated model ; Gamma distribution ; Lognormal distribution
  • 刊名:Stochastic Environmental Research and Risk Assessment (SERRA)
  • 出版年:2014
  • 出版时间:July 2014
  • 年:2014
  • 卷:28
  • 期:5
  • 页码:1235-1245
  • 全文大小:
  • 参考文献:1. Adler RF, Huffman GJ, Chang A, Ferraro R, Xie PP, Janowiak J, Rudolf B, Schneider U, Curtis S, Bolvin D, Gruber A, Susskind J, Arkin P, Nelkin E (2003) The version-2 global precipitation climatology project (GPCP) monthly precipitation analysis (1979-present). J Hydrometeorol 4:1147鈥?167 CrossRef
    2. Berrocal VJ, Raftery AE, Gneiting T (2008) Probabilistic quantitative precipitation field forecasting using a two-stage spatial model. Ann Appl Stat 4:1170鈥?193. doi:10.1214/08-AOAS203 CrossRef
    3. Brier GW (1950) Verification of forecasts expressed in terms of probability. Mon Weather Rev 78:1鈥? CrossRef
    4. Brown PJ (1994) Measurement, regression and calibration. Oxford University Press, Oxford
    5. Brown PE, Diggle PJ, Lord ME, Young PC (2001) Space-time calibration of radar rainfall data. Appl Stat 50:221鈥?41
    6. Chumchean S, Seed A, Sharma A (2006) Correcting of real-time radar rainfall bias using a Kalman filtering approach. J Hydrol 317:123鈥?37 CrossRef
    7. Cooley D, Nychka D, Naveau P (2007) Bayesian spatial modeling of extreme precipitation return levels. J Am Stat Assoc 497:824鈥?40 CrossRef
    8. Costa M, Alpuim T (2011) Adjustment of state space models in view of area rainfall estimation. Environmetrics 22:530鈥?40 CrossRef
    9. Fornasiero A, Amorati R, Alberoni PP, Ferraris L, Taramasso AC (2004) Impact of combined beam blocking and anomalous propagation correction algorithms on radar data quality. In: Proceedings of ERAD 2004, the 3th ERAD conference held in Gotland, Sweden, Copernicus GmbH 2004, pp 216鈥?22
    10. Fuentes M, Reich B, Lee G (2008) Spatial鈥搕emporal mesoscale modeling of rainfall intensity using gageand radar data. Ann Appl Stat 4:1148鈥?169. doi:10.1214/08-AOAS166
    11. Goovaerts P (1997) Geostatistics for natural resources evaluation. Oxford Univ. Press, New York
    12. Goudenhoofdt E, Delobbe L (2009) Evaluation of radar-gauge merging methods for quantitative precipitation estimates. Hydroland Earth System Sci 13:195鈥?03 CrossRef
    13. Kim T-W, Ahn H (2009) Spatial rainfall model using a pattern classifier for estimating missing daily rainfall data. Stoch Environ Res Risk Assess 23:367鈥?76. doi:10.1007/s00477-008-0223-9 CrossRef
    14. Li W, Zhang C, Dey DK (2010) Estimating threshold-exceeding probability maps of environmental variables with Markov chain random fields. Stoch Environ Res Risk Assess 24:1113鈥?126. doi:10.1007/s00477-010-0389-9 CrossRef
    15. Marshall J, Palmer W (1948) The distribution of raindrops with size. J Meteorol 5:165鈥?66 CrossRef
    16. Orasi A, Jona Lasinio G, Ferrari C (2009) Comparison of calibration methods for the reconstruction of space-time rainfall fields during a rain enhancement experiment in Southern Italy. Environmetrics 20:812鈥?34. doi:10.1002/env.956 CrossRef
    17. Pilz J, Sp枚ck G (2008) Why do we need and how should we implement Bayesian kriging methods. Stoch Environ Res Risk Assess 22:621鈥?32. doi:10.1007/s00477-007-0165-7 CrossRef
    18. Sahu SK, Jona Lasinio G, Orasi A, Mardia KV (2005) A comparison of spatio-temporal bayesian models for reconstruction of rainfall fields in a cloud seeding experiment. J Math Stat 1(4):273鈥?81. ISSN 1549-3644
    19. Sahu SK, Gelfand AE, Holland DM (2010) Fusing point and areal level space-time data with application to wet deposition. J R Stat Soc Ser C 59:77鈥?03 CrossRef
    20. Scardovi E, Alberoni PP, Amorati R, Cocchi D, Pavan V (2012a) Uso integrato dei dati di pioggia radar-pluviometro: analisi esplorativa dei dati orari. Quaderno Tecnico ARPA
    21. Scardovi E, Bruno F, Amorati R, Cocchi D (2012b) Rainfall spatial modeling from different data sources. In: Gon莽alves AM, Sousa I, Machado L, Pereira P, Menezes R, Faria S (eds) Proceedings of the VI International Workshop on Spatio-Temporal Modelling (METMA6). Guimar茫es, Portugal, 12鈥?4 September 2012, CMAT鈥擟entro de Matem谩tica da Universidade do Minho, pp 1鈥?. ISBN: 978-989-97939-0-3
    22. Seo DJ, Smith JA (1991a) Rainfall estimation using raingages and radar鈥攁 Bayesian approach: 1. Derivation of estimators. Stoch Hydrol Hydraul 5:17鈥?9 CrossRef
    23. Seo DJ, Smith JA (1991b) Rainfall estimation using raingages and radar鈥攁 Bayesian approach: 1. An application. Stoch Hydrol Hydraul 5:31鈥?4 CrossRef
    24. Sloughter J, Raftery AE, Gneiting T, Fraley C (2007) Probabilistic quantitative precipitation forecasting using Bayesian model averaging. Mon Weather Rev 135:3209鈥?220 CrossRef
    25. Spiegelhalter DJ, Best N, Carlin BP, Van der Linde A (2002) Bayesian measures of model complexity and fit (with discussion). J R Stat Soc Ser B 64:311鈥?24 CrossRef
    26. Stein ML (1999) Interpolation of spatial data. Some theory for kriging. Springer, New York CrossRef
    27. Stern RD, Coe R (1984) A model fitting analysis of daily rainfall data. J R Stat Soc Ser A 147(Part 1):1鈥?4
    28. Thomas A, O鈥橦ara B, Ligges U, Sturz S (2006) Making BUGS open. R News 6:12鈥?7
    29. Velasco-Forero CA, Sempere-Torres D, Cassiraga EF, G贸mez- Hern谩ndez JJ (2009) A non-parametric automatic blending methodology to estimate rainfall fields from rain gauge and radar data. Adv Water Resour 32:986鈥?002 CrossRef
    30. Yoo C, Ha E (2007) Effect of zero measurements on the spatial correlation structure of rainfall. Stoch Environ Res Risk Assess 21:287鈥?97. doi:10.1007/s00477-006-0064-3 CrossRef
  • 作者单位:Francesca Bruno (1)
    Daniela Cocchi (1)
    Fedele Greco (1)
    Elena Scardovi (1)

    1. Department of Statistical Sciences, University of Bologna, Bologna, Italy
  • ISSN:1436-3259
文摘
Rainfall is a phenomenon difficult to model and predict, for the strong spatial and temporal heterogeneity and the presence of many zero values. We deal with hourly rainfall data provided by rain gauges, sparsely distributed on the ground, and radar data available on a fine grid of pixels. Radar data overcome the problem of sparseness of the rain gauge network, but are not reliable for the assessment of rain amounts. In this work we investigate how to calibrate radar measurements via rain gauge data and make spatial predictions for hourly rainfall, by means of Monte Carlo Markov Chain algorithms in a Bayesian hierarchical framework. We use zero-inflated distributions for taking zero-measurements into account. Several models are compared both in terms of data fitting and predictive performances on a set of validation sites. Finally, rainfall fields are reconstructed and standard error estimates at each prediction site are shown via easy-to-read spatial maps.

© 2004-2018 中国地质图书馆版权所有 京ICP备05064691号 京公网安备11010802017129号

地址:北京市海淀区学院路29号 邮编:100083

电话:办公室:(+86 10)66554848;文献借阅、咨询服务、科技查新:66554700