1962
DOI: 10.1002/qj.49708837511
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A Markov chain model for daily rainfall occurrence at Tel Aviv

Abstract: SUMMARYA larkov chain probability model is found to fit Tel Aviv data of daily rainfall occurrence. This accounts for the orm of the distributions of dry and of wet spells and of weather ' cycles ' which have been presented in earl r papers. Further aspects of rainfall occurrence patterns may be derived as well, and are found to fit the data. In particular, the distribution of the number of rainy days per week, month or other period is obtained. Numbers of rainy days in different months are apparently independ… Show more

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Cited by 482 publications
(246 citation statements)
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“…Rainfall occurrence is represented in two ways: either as a Markov process [Gabriel and Neumann, 1962], the assumption being that the rainfall state on the next day is related to the state of rainfall on a finite number of previous days; or as an alternating renewal process for dry and wet sequences [Buishand, 1978], the approach being to stochastically generate the dry and wet spell lengths, either unconditionally, or conditional to appropriately selected predictors. Rainfall amount is generated once a day has been specified as wet, the amount being generated either unconditionally or conditional to appropriately specified variables.…”
Section: Modeling Of Daily Rainfallmentioning
confidence: 99%
“…Rainfall occurrence is represented in two ways: either as a Markov process [Gabriel and Neumann, 1962], the assumption being that the rainfall state on the next day is related to the state of rainfall on a finite number of previous days; or as an alternating renewal process for dry and wet sequences [Buishand, 1978], the approach being to stochastically generate the dry and wet spell lengths, either unconditionally, or conditional to appropriately selected predictors. Rainfall amount is generated once a day has been specified as wet, the amount being generated either unconditionally or conditional to appropriately specified variables.…”
Section: Modeling Of Daily Rainfallmentioning
confidence: 99%
“…Many authors have used Markov chains to model the daily occurrence of precipitation. Gabriel and Neumann (1962) analyzed the occurrence of rain at Tel Aviv, Israel, by fitting a two sate, first-order Markov chain. The two states corresponded to 'rain' and 'no rain'.…”
Section: Introductionmentioning
confidence: 99%
“…Usualmente un modelo de Markov se refiere a un proceso estocástico discreto en el que la probabilidad de que ocurra un evento depende de los eventos anteriores (Gabriel and Neumann, 1962). Esto significa que dado un estado x t para el tiempo t, se mantiene inalterada la probabilidad condicional de un estado futuro en el tiempo t + t, aunque se introduzca información de tiempos anteriores a t. La distribución de estados futuros x t+ t usualmente se denomina como probabilidades de transición (Wilks, 2002).…”
Section: Introduccionunclassified