Abstract:A precipitação é um dos principais elementos da hidrologia, sendo uma variável de grande importância para a compreensão da dinâmica do ciclo hidrológico. Apesar da sua importância, a disponibilidade de dados hidroclimáticos é baixa. Dentre as alternativas para suprir a necessidade de informações da precipitação, a modelagem matemática é uma importante ferramenta que visa e sua estimativa. Assim, este trabalho avaliou as precipitações mensais e anuais de 110 estações pluviométricas do estado do Espírito Santo e… Show more
“…In the first degree multiple regression, the c‐index scores were: in November—median (0.61 ≤ c < 0.65); in April and December—good (0.76 ≤ c < 0.85); in October and for annual value—very good (0.76 ≤ c < 0.85); in the rest of the months—excellent (c > 0.85). These results are considered satisfactory in the provision of monthly rainfall and, especially in the case of third degree regression, better than those obtained in studies using similar techniques (Mello and Silva, 2009; Bagirov et al ., 2017; Abreu et al ., 2019).…”
Section: Resultsmentioning
confidence: 99%
“…Understanding the spatiotemporal distribution of the rainfall is extremely important for climatological and water resources management. The applications of this knowledge vary from more accurate climatological classifications (Mello and Silva, 2009) to better water availability modelling (Silva et al ., 2011; Asarian and Walker, 2016; Abreu et al ., 2019).…”
Section: Introductionmentioning
confidence: 99%
“…Despite its importance, the availability of hydroclimatic information is insufficient in spatiotemporal terms in developing countries, a fact that is aggravated due Brazil's large territorial extension (Abreu et al ., 2019). Some alternatives to meet hydrological information needs had been satisfactorily applied, such as rainfall mapping by spatial interpolation (Viola et al ., 2010; Silva et al ., 2011; Correa et al ., 2014; Lyra et al ., 2018), usage of satellite images (Almeida et al ., 2015; Prakash et al ., 2018; Pessi et al ., 2019) or even through multiple polynomial regressions (Mello and Silva, 2009; Bagirov et al ., 2017; Abreu et al ., 2019).…”
Section: Introductionmentioning
confidence: 99%
“…On the other hand, the usage of multiple polynomial regression is a simple statistical method that can be applied without the need for more sophisticated computational resources. For comparison, the spatial interpolation of rainfall data (Viola et al ., 2010; Silva et al ., 2011; Lyra et al ., 2018) as well as the satellite images (Almeida et al ., 2015; Bagirov et al ., 2017; Silva and Oliveira, 2017; Pessi et al ., 2019) performed worse than multiple polynomial regression (Mello and Silva, 2009; Abreu et al ., 2019) when predicting rainfall spatial distribution.…”
Section: Introductionmentioning
confidence: 99%
“…Hydrological variables, such as rainfall, are often correlated with geographical coordinates—latitude, longitude, and altitude. Therefore, these geographic features can be used in multiple polynomial regression as predictors of average monthly and annual rainfall in regions where this information is scarce (Mello and Silva, 2009; Bagirov et al ., 2017; Abreu et al ., 2019).…”
This study aims at fitting polynomial models based on latitude, longitude and altitude coordinates to estimate the monthly and annual mean rainfall in Mato Grosso do Sul state, Midwest region of Brazil. Furthermore, its target is to verify whether hydrologically similar regions provide statistical improvement in the regression fit for rainfall estimation. To create the monthly and annual rainfall for 32 rain gauge stations, there were used at least 15 years long data records for analysis with a percentage of gaps at most 10%. Generally, the monthly and annual rainfall models present suitable statistical validation coefficients. The number of predictor variables enhances the performance of the regression method when estimating monthly and annual rainfall. Fitting regressions in hydrologically similar groups through cluster analysis tends to increase regression performance; however, the limited number of rain gauge stations in Brazil makes this technique difficult to apply because the number of parameters of the regression models may be greater than the number of rain gauge stations in the cluster. The first degree polynomial regression proved to be the most adequate to represent the mean monthly and annual rainfall because of the equivalence between observed and predicted values of rainfall and because of the statistical analysis. Fitting polynomial models presents suitable method for practical applications, forming an important tool for environmental management in the Mato Grasso do Sul State.
“…In the first degree multiple regression, the c‐index scores were: in November—median (0.61 ≤ c < 0.65); in April and December—good (0.76 ≤ c < 0.85); in October and for annual value—very good (0.76 ≤ c < 0.85); in the rest of the months—excellent (c > 0.85). These results are considered satisfactory in the provision of monthly rainfall and, especially in the case of third degree regression, better than those obtained in studies using similar techniques (Mello and Silva, 2009; Bagirov et al ., 2017; Abreu et al ., 2019).…”
Section: Resultsmentioning
confidence: 99%
“…Understanding the spatiotemporal distribution of the rainfall is extremely important for climatological and water resources management. The applications of this knowledge vary from more accurate climatological classifications (Mello and Silva, 2009) to better water availability modelling (Silva et al ., 2011; Asarian and Walker, 2016; Abreu et al ., 2019).…”
Section: Introductionmentioning
confidence: 99%
“…Despite its importance, the availability of hydroclimatic information is insufficient in spatiotemporal terms in developing countries, a fact that is aggravated due Brazil's large territorial extension (Abreu et al ., 2019). Some alternatives to meet hydrological information needs had been satisfactorily applied, such as rainfall mapping by spatial interpolation (Viola et al ., 2010; Silva et al ., 2011; Correa et al ., 2014; Lyra et al ., 2018), usage of satellite images (Almeida et al ., 2015; Prakash et al ., 2018; Pessi et al ., 2019) or even through multiple polynomial regressions (Mello and Silva, 2009; Bagirov et al ., 2017; Abreu et al ., 2019).…”
Section: Introductionmentioning
confidence: 99%
“…On the other hand, the usage of multiple polynomial regression is a simple statistical method that can be applied without the need for more sophisticated computational resources. For comparison, the spatial interpolation of rainfall data (Viola et al ., 2010; Silva et al ., 2011; Lyra et al ., 2018) as well as the satellite images (Almeida et al ., 2015; Bagirov et al ., 2017; Silva and Oliveira, 2017; Pessi et al ., 2019) performed worse than multiple polynomial regression (Mello and Silva, 2009; Abreu et al ., 2019) when predicting rainfall spatial distribution.…”
Section: Introductionmentioning
confidence: 99%
“…Hydrological variables, such as rainfall, are often correlated with geographical coordinates—latitude, longitude, and altitude. Therefore, these geographic features can be used in multiple polynomial regression as predictors of average monthly and annual rainfall in regions where this information is scarce (Mello and Silva, 2009; Bagirov et al ., 2017; Abreu et al ., 2019).…”
This study aims at fitting polynomial models based on latitude, longitude and altitude coordinates to estimate the monthly and annual mean rainfall in Mato Grosso do Sul state, Midwest region of Brazil. Furthermore, its target is to verify whether hydrologically similar regions provide statistical improvement in the regression fit for rainfall estimation. To create the monthly and annual rainfall for 32 rain gauge stations, there were used at least 15 years long data records for analysis with a percentage of gaps at most 10%. Generally, the monthly and annual rainfall models present suitable statistical validation coefficients. The number of predictor variables enhances the performance of the regression method when estimating monthly and annual rainfall. Fitting regressions in hydrologically similar groups through cluster analysis tends to increase regression performance; however, the limited number of rain gauge stations in Brazil makes this technique difficult to apply because the number of parameters of the regression models may be greater than the number of rain gauge stations in the cluster. The first degree polynomial regression proved to be the most adequate to represent the mean monthly and annual rainfall because of the equivalence between observed and predicted values of rainfall and because of the statistical analysis. Fitting polynomial models presents suitable method for practical applications, forming an important tool for environmental management in the Mato Grasso do Sul State.
Soil erosion is a process caused by several factors, including precipitation. Causing the water erosive process, through the detachment and transport by surface runoff of soil particles.This phenomenon depends on the intensity, frequency and duration of eventsin a given region. Thus, the objective was to determine the rainfall erosivity indices through rainfall data. The period of rainfall data used was between the years 1943 to 1985, for the municipality of Piaçabuçu, located in the lower São Francisco Alagoano region. These data were tabulated to calculate rainfall, rainfall coefficient and its relation to erosivity using six equations. The municipality of Piaçabuçu has an average annual rainfall distribution of 1128.52 mm for the observation period of 42 years, with a wide variation in the distribution of rainfall over the years, with the rainy season concentrated in the months of March to August , presenting average values above the average, in this period it precipitated more than 70% of the rains for the municipality.Todos os seis modelos de estimativas da erosividade apresentaram correlação considerada alta, o que os capacita para a estimativa da erosividade do município em estudo.All six erosivity estimation models presented a high correlation, which enables them to estimate the erosivity of the municipality under study.
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