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Geography and Natural Resources

2025 year, number 3

Hierarchical organization and stability of geographical spaces: ecological-geographical analysis

E.G. KOLOMYTS
Pushchino Scientific Center for Biological Research, Russian Academy of Sciences, Institute of Fundamental Problems of Biology, Russian Academy of Sciences, Pushchino, Russia
Keywords: cybernetic model of a natural complex, structural levels of geosystems, trajectory of changes in the states of geospaces, ecological niches, stability of geosystems and measures for its calculations, generic barriers of phytocenotic transformation of landscapes

Abstract

The article describes a strategy for quantitative analysis of mono- and polysystem organization of multi-level geospaces with the construction of a series of empirical models of inter-component and inter-complex connections. As a methodological basis, a provision on structural levels of natural-territorial organization is proposed, based on a conceptual cybernetic model of a natural complex as a hierarchical control system. Using the model, a system of conjugation of different-level characteristics of natural components with a taxonomic rank of geographic spaces (from a geographic sector and natural zone to a landscape facies and biogeocenosis) was constructed. Based on the spatio-temporal relationships of inter-component and inter-complex connections, a hypothetical cycle of the trajectory of changes in the states of geospaces in their spontaneous development and under anthropogenic disturbances is described. The assessment of the dynamics of geospaces was carried out through operations with their ecological niches in the zones of their contact and intersection, i.e. in trigger zones. The stability of different-order geospaces to external disturbances is proposed to be expressed by measures of significance of their representation of the entire variety of input environmental factors. These measures serve as generalized criteria of homeostatic reserves of natural complexes. They are calculated on the basis of matrices and digraphs of their inclusion relations for a particular set of system-forming factors using the Shannon information function. Using the example of the southern taiga of the Volga basin, an example of calculating one of these measures in relation to a change in the average July temperature is given.