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Modern Geomatics Technologies and Applications

             Results obtained by this research can give us an insight of the situation of the disease incidence across Iran. Moreover, by
          identifying the factors that have significant influences on the higher COVID-19 prevalence, it can be helpful for authorities to
          make practical decisions.


          2.  Materials and methods

          2.1 Data collection
             In order to estimate the incidence rates of COVID-19 for each province in Iran, the estimated number of total infected and
          total death cases of the disease and the population data of Iran were obtained until October 21, 2020. Data of the disease were
          collected from Iran’s Minister of Health [13] and population data was derived from Statistical Center of Iran [14]. Until October
          21, 2020, there were a total number of 536,181 infected cases and 29,403 associated deaths detected in Iran, which made this
          country one of the most infected ones among the world. The incidence rate reveals the percentage of the number of people who
          get COVID-19 in a given time period [15]. The calculated values of incidence rates inserted into ArcGIS 10.8 software for further
          spatial analyses.
             Besides, a set of 10 demographic, environmental and socioeconomic determinants were compiled at the province-level as
          potential risk factors. Further, all these variables were attached to the boundary shapefile of Iran in ArcMap. Names and
          descriptions of all variables are provided in Table 1.


                                          Table 1 Explanatory variables used in this study
                            Category        Variable Name                  Description
                           Demographic     Urban population     Refers to people living in urban areas
                                           Population 60+    % of total population 60 years of age or older
                                          Population density     all residents per sq. km of land area
                                              Literacy         % the population that can read and write
                                             Physicians            specialist medical practitioners
                                            Hospital beds    Beds available in public rehabilitation centers
                          Environmental   Average temperature   Normal temperature for a year period
                                         Average precipitation   Normal precipitation for a year period
                          Socioeconomic         GDP           the sum of gross value added by all resident
                                                                     producers in the economy
                                              Inflation      Considerable rise in the general price level of
                                                                    goods over a period of time

          2.2 Spatial analysis of COVID-19 distribution
          2.2.1 Spatial autocorrelation: In spatial modeling, Global Moran’s I could be an essential technique which can calculate the
          spatial distribution pattern of the data.  Moran’s autocorrelation coefficient was used to measure the correlation among
          neighbouring observations and the levels of spatial clustering among neighbouring districts [16]. Given a set of features and an
          associated attribute, this tool evaluates whether the pattern expressed is clustered, dispersed, or random. The value of Global
          Moran’s I is within a range of -1.0 to +1.0. A positive Moran's I value indicates tendency toward clustering while a negative
          Moran's I value indicates tendency toward dispersion. In order to be able to use hot spot analysis, the distribution of incidence
          rates should be clustered. In this research, according to Equation (1) and Equation (2), Global Moran’s I calculated the spatial
          distribution of COVID-19 in Iran’s provinces based on incidence rates.


                                                         ∑      =1  ∑             
                                                                    ,        
                                                                =1
                                                     =                                            (1)
                                                         0  ∑        2
                                                                =1
                                                                   


                                                                 
                                                         = ∑ ∑                                    (2)
                                                                    ,  
                                                       0
                                                             =1    =1


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