Published at : 27 Dec 2021
Volume : IJtech
Vol 12, No 7 (2021)
DOI : https://doi.org/10.14716/ijtech.v12i7.5354
Tatiana Kudryavtseva | Graduate School of Industrial Economics, Institute of industrial management, economics and trade, Peter the Great St.Petersburg Polytechnic University, St.Petersburg , Polytechnicheskaya, 29, 195251, |
Angi Skhvediani | Graduate School of Industrial Economics, Institute of industrial management, economics and trade, Peter the Great St.Petersburg Polytechnic University, St. Petersburg, Polytechnicheskaya, 29, 195251, |
Valeriia Iakovleva | Graduate School of Industrial Economics, Institute of industrial management, economics and trade, Peter the Great St.Petersburg Polytechnic University, St.Petersburg , Polytechnicheskaya, 29, 195251, |
Alina Cherkas | Laboratory of Industrial data streaming processes, Peter the Great St.Petersburg Polytechnic University, St.Petersburg , Polytechnicheskaya, 29, 195251, Russia |
This research presents
an algorithm for cluster identification based on input–output matrixes. Authors
present an algorithm for downstream and upstream analysis of the symmetrical
input–output matrix, which allows definition of the top input and output
suppliers and consumers for each industry. As a result of the algorithm,
related industries and clusters can be defined. The program, which implements
the proposed algorithm, was written using Python. In this paper, the algorithm
is applied to the analysis of «Construction» industry of Russia. We used the
latest input–output matrix available for Russia for 2016, which contained
information on 98 industries. We defined clusters and industries that are the
top suppliers and consumers of the «Construction» industry. Among the top
suppliers for the «Construction» industry are «Metal manufacturing»,
«Automotive cluster», and «Chemical products cluster», which account for
15.01%, 9.63%, and 5.95% of overall consumption, respectively. Top consumers of
the «Construction» industry are «Public administration and defense; compulsory
social security», «Real estate activities», and «Human health and social work
activities», which account for 23.3%, 12.19%, and 6.26%, respectively, in the
volume of output. The proposed algorithm can be used for analyzing input–output
matrixes and cluster identification. Using the results of its application, the
decision-makers can elaborate on policy for supporting the cluster-based
development of the regions.
Construction cluster; Input–output matrixes; Regional specialization
Currently, in the context of forming Industry 4.0 and digitalizing industrial enterprises, innovatively active industrial clusters start playing a key role (Tashenova et al., 2020). Cluster development positively impacts the regional economy and employment levels (Moeis et al., 2020). Identification of industrial clusters, analysis of relationships between cluster presence, and economic performance are widely explored topics (Ketels and Protsiv, 2020). One of the main ideas behind the cluster is maximization of agglomeration effects, which can arise from localization, competition, and knowledge exchange. Researchers use two main approaches in order to identify clusters (Skhvediani and Sosnovskih, 2020). The first approach is based on analysis of localization quotients of the related industries. This approach allows to identify industries that have relatively high concentration at the regional level compared to the country average (Slaper et al., 2018; Kudryavtseva et al., 2020). The data on the values of regional localization coefficients make it possible to assess their competitive specialization and allow them to identify efficient regional clusters (Pavlov et al., 2015). The localization coefficient characterizes the concentration of enterprises belonging to a certain industry, but clusters can consist of enterprises of various industries connected by buyer-supplier relations. Another approach for cluster identification is based on the downstream and upstream analysis of symmetrical input–output matrix (Titze et al., 2011; Morrissey and Cummins, 2016). Input-Output Analysis shows that, in the overall economy, there are interrelationships and interdependencies between sectors. The tables present data on sales or shipments between companies in different industries, which allow to calculate what portion of its resources a company in one industry purchased from enterprises of other industries. The idea of cluster analysis lies in identifying strong patterns of cross-industry interaction. Groups of industries with strong connections are called value-added production chains or clusters. Despite the lack of practice in compiling cross-industry balance sheets at the regional level, such tables provide an overview of the possible relationship between enterprises and industries. Also, a combination of these methods can be used, as was done by Delgado et al. (2015).
Research on defining clusters based on input–output analysis is quite popular in scientific literature. For example, a worldwide, input-output network was built based on the global, multi-regional, input-output tables (Cerina et al., 2015). Also, input–output analysis was used to identify clusters of industries with high carbon emissions in Japan (Kanemoto et al., 2019), to identify clusters in German industries with intensive research and development (Kosfeld and Titze, 2017), and to find industrial clusters in the Beijing-Tianjin-Hebei region in China (Guo et al., 2019). Analysis of input-output tables was carried out in a study by Thai scientists to identify Thai rubber cluster (Tengsuwan et al., 2019). Indonesian researchers worked to identify the role of agricultural sectors in Jambi economy (Fitri et al., 2019). For Russian cases, this method was used to analyze 40 industries’ input-output flows for 2007 (Markov and Markova, 2012), and the composition of the textile cluster of the Ivanovo region (Valitova et al., 2021). Therefore, there is quite a limited amount of research dedicated to cluster identification, based on input–output tables.
In this paper, we present a program algorithm, which allows to identify top suppliers and consumers. This algorithm was used in the «Construction» industry using the 2016 input–output table (Federal State Statistics Service, 2020).
This paper
contributes to the topic of cluster identification based on the input–output
tables. We developed the program in Python and presented the programming
algorithm for downstream and upstream analysis of the symmetric input and
output tables. We used this algorithm at example of Russian data on 98
industries for 2016. In this paper, we presented the results for the
«Construction» industry. In particular, we defined top suppliers and consumers
of this industry and identified clusters that are related to it. To the best of
our knowledge, this is one of the first works that used data on Russian
input-output linkages for the last years in order to define related industries
and form clusters. Previous works about Russia have mainly used localization
quotients for cluster identification and international data on linkages between
industries. There are several limitations to our research. The first limitation
is that we determined the connectivity
at the country level; we did not consider the presence of these clusters in the
regions. The second is that we did not use coefficient on the localization
employment variable in order to check whether related industries located at the
same region. The third is that we extrapolate data from 2016 to the present
date. Future research should consider the development of the programming
algorithm to receive the map of interconnected industries automatically. In
addition, it should allow to identify changes in structure of interconnected
industries in time. Input–output table for 2021 is expected to be published by
a Russian statistical service in 2022-2023. In the future, it will identify the spatial localization of clusters at
the regional level, considering intersectoral relations.
This research was funded by the Russian Science Foundation. Project No. 20-78-10123.
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