2002
DOI: 10.1002/joc.782
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Markov chain models for pre‐monsoon season thunderstorms over Pune

Abstract: The probabilistic distribution of the thunderstorm phenomenon during the pre-monsoon season (1 March to 18 June) over Pune, a tropical Indian station, has been examined with the help of Markov chain models using daily thunderstorm data for a period of 11 years . The data have also been tested using Akaike's information criterion. This test has clearly indicated that the first-order Markov chain model is the best fit model for thunderstorm forecasting, which has described the appropriate period (8 days) of occu… Show more

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Cited by 7 publications
(4 citation statements)
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“…Before applying MC model on a dichotomous dataset, one has to examine whether this data is following the Markovian property by the serial independence test (Wilks, 2006). But earlier study on MC analysis for pre-monsoon thunderstorm (Dasgupta and De, 2001;Kulkarni et al, 2002) did not discuss this issue. In this present study, for each time series, the following hypotheses are framed: null hypothesis H 0 : the time series X t f g is characterized by serial independence i.e.…”
Section: Selection Of Study Yearmentioning
confidence: 99%
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“…Before applying MC model on a dichotomous dataset, one has to examine whether this data is following the Markovian property by the serial independence test (Wilks, 2006). But earlier study on MC analysis for pre-monsoon thunderstorm (Dasgupta and De, 2001;Kulkarni et al, 2002) did not discuss this issue. In this present study, for each time series, the following hypotheses are framed: null hypothesis H 0 : the time series X t f g is characterized by serial independence i.e.…”
Section: Selection Of Study Yearmentioning
confidence: 99%
“…The AICs are presented in Table 1. Following Kulkarni et al (2002), the n-step probabilities are now obtained by FOTSMC for the years 2000, 2001, 2004 and 2006 and are presented in Tables 2-5. These n-step probabilities are the elements of a matrix of the type P n , where P is the one-step transition matrix.…”
Section: Selection Of Order Of MCmentioning
confidence: 99%
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“…In its first order models it employs conditional probability to describe the process x ( t ) at the present time t using only the outcome at previous time t − 1. A higher‐order Markov Chain model, corresponding to the number of preceding days (Chapman, ), could also be formulated (Kulkarni et al , ). SMFOMC may then be considered as a simple two‐state for a dry day (no rain) and a wet day.…”
Section: Theoretical Considerationsmentioning
confidence: 99%