TYPOLOGY OF CALENDAR YEARS AND THERMAL REGIME DYNAMICS UNDER GLOBAL WARMING: RISK ASSESSMENT FOR ALMATY

Authors

DOI:

https://doi.org/10.54668/2789-6323-2026-123-3-67-78

Keywords:

Almaty climate, multivariate statistical analysis, factorization, clustering, year typology, recurrence dynamics, change point, Pettitt test, Mann–Kendall test, climate risks, adaptation.

Abstract

The aim of this work was to develop a statistically substantiated typology of thermal conditions of calendar years for Almaty and a quantitative analysis of its transformation against the background of ongoing climate change. A two-stage approach was used for the study. The first stage: dimensionality reduction using principal component analysis (PCA) followed by k-means clustering to identify integral year types. The second stage: analysis of the recurrence dynamics of the obtained types using nonparametric statistics (Pettitt test, Mann–Kendall test, Theil–Sen estimator). The PCA results (KMO=0.764) revealed four latent factors (61.6% of variance) characterizing the main seasonal regimes. Cluster analysis based on these factors allowed the identification of 5 statistically stable types (classes) of calendar years with a classification accuracy of 95.8% as confirmed by discriminant analysis (LDA). Dynamic analysis recorded a statistically significant change point in the climate regime in 1993 (Pettitt test, p<0.001). Exceptionally high rates of transformation were established: the frequency of the warmest type (mild winter, very warm summer) increases by +8.4% per decade, while the frequency of the coldest type decreases by –7.1% per decade. In the modern period (2001...2025), a new climatic norm has formed, with the warmest type accounting for 68% of years. The resulting typology and quantitative estimates of its dynamics serve as a practical tool for detailed climate diagnostics, assessment of complex risks (heat waves, air quality deterioration, infrastructure load), and the development of targeted adaptation strategies for a metropolis in a global warming hotspot region.

Author Biographies

Vitaly Khlyustov, Russian State Agrarian University - Moscow Timiryazev Agricultural Academy, Moscow, Russian Federation

Doctor of Agricultural Sciences, Professor

Yuriy Demakov, Volga Region State Technological University, Yoshkar-Ola, Russian Federation

 Doctor of Biological Sciences, Professor 

Yuriy Bezborodov, Russian State Agrarian University - Moscow Timiryazev Agricultural Academy, Moscow, Russian Federation

Doctor of Technical Sciences, Associate Professor

References

Semenov, S. M. (2015). Greenhouse effect: development of the concept, role in global climate formation and its anthropogenic changes. Fundamental and Applied Climatology, 2, 103–126. [in Russian]

Shalimov, S. A. (2015). Urban heat island in Almaty: intensity and spatial structure. News of NAS RK. Series of Geography and Geoecology, (4), 15–25. [in Russian]

Jacob, D. J., & Winner, D. A. (2009). Effect of climate change on air quality. Atmospheric Environment, 43(1), 51–63.

Gulakhmadov, A. A. (2021). Assessment of trends and magnitude changes of hydrometeorological parameters over recent decades in Central Asia. TSPBO Bulletin, (1), 8–18. [in Russian]

Huang, D., Qian, Y., & Zhu, J. (2020). Trends in regional blockings and their relationship with temperature extremes in Central Asia. International Journal of Climatology, 40(2), 1158–1172.

IPCC. (2021). Climate Change 2021: The Physical Science Basis. Contribution of Working Group I to the Sixth Assessment Report of the Intergovernmental Panel on Climate Change. Cambridge University Press, 2391 p.

Zadonsky, I. D. (2025). AI in time series forecasting: new approaches to non-linear data analysis. Bulletin of Science, 3(6), 1740–1747. [in Russian]

Kumratova, A. M. (2015). Mathematical methods and software tools for studying trends in evolutionary development of natural processes. Polythematic Online Scientific Journal of Kuban State Agricultural University, (111), 489–503. [in Russian]

Shugurova, M. A. (2026). Forecasting seasonal time series using hybrid regression models. Vestnik of Samara University. Natural Science Series, 32(1), 192–203. [in Russian]

Gulev, S. K., & Soloviev, D. A. (2025). Energetics and climate tipping points of the ocean-atmosphere system: risks and uncertainties for the XXI century. Environment and Energy Science, (4), 39–66. [in Russian]

Soldatenko, S. A., & Yusupov, R. M. (2019). Assessment of the impact of thermal inertia and feedbacks in the atmosphere-ocean system on global surface temperature variability. Izvestiya, Atmospheric and Oceanic Physics, 55(6), 114–126. [in Russian]

Wills, R. C., Dong, Y., Proistosecu, C., et al. (2022). Systematic climate model biases in the large-scale patterns of recent sea-surface temperature and climate change. Geophysical Research Letters, 49(17), 1–12.

Webb, E. J., & Magi, B. I. (2022). The ensemble oceanic Niño index and regional climate impacts. International Journal of Climatology, 42(10), 5321–5341.

Khlustov, V. K., & Kokorin, S. G. (2026). Typology of calendar years as a tool for substantiating economic adaptation to climate change. Environmental Engineering, (3), 120–128. [in Russian]

Gordov, E. P. (2023). Digital twins of systems and processes as a tool for modern climatology. Fundamental and Applied Climatology, 9(3), 269–298. [in Russian]

Bauer, P., Stevens, B., & Hazeleger, W. (2021). A digital twin of Earth for the green transition. Nature Climate Change, 11(2), 80–83.

Li, X., Feng, M., Ran, Y., et al. (2023). Big Data in Earth system science and progress towards a digital twin. Nature Reviews Earth & Environment, 4(5), 319–332.

Chen, G., Yang, J., Huang, B., et al. (2023). Toward digital twin of the ocean: Integrated 3D OHC monitoring and data-driven climate analysis. Intelligent Marine Technology and Systems, 1(1), 3.

Botygin, I. A., Kataev, S. G., Sherstnev, V. S., & Sherstneva, A. I. (2015). Methods for classification and analysis of climate fields. Journal of Eurasian Science, 7(6), 98. [in Russian]

Gusev, V. M., & Osipov, G. S. (2026). Comparative analysis of methods for assessing clustering quality on the example of k-means algorithm. Flagship of Science, (4), 39. [in Russian]

Dunskaia, L. K., & Popova, E. V. (2025). Adaptation of k-means as a tool for automating the forecasting process of weakly structured time series. π-Economy, 18(1), 160–177. [in Russian]

Kömüşcü, A. Ü., Turgu, E., & DeLiberty, T. (2022). Dynamics of precipitation regions of Turkey: A clustering approach by K-means methodology in respect of climate variability. Journal of Water and Climate Change, 13(10), 3578–3606.

Khlustov, V., Demakov, Y., & Bezborodov, Y. (2026). Long-term typology of Almaty thermal regime (1931–2025) based on multidimensional statistical analysis. E3S Web of Conferences, 719, 05001, 1–7.

Kaiser, H. F. (1974). An index of factorial simplicity. Psychometrika, 39(1), 31–36.

Kharchenko, S. V., & Shvarev, S. V. (2020). Forecasting dangerous natural processes based on linear discriminant analysis. Moscow University Bulletin. Series 5. Geography, (3), 22–33. [in Russian]

Mann, H. B. (1945). Nonparametric tests against trend. Econometrica, 13, 245–259.

Pettitt, A. N. (1979). A non-parametric approach to the change-point problem. Journal of the Royal Statistical Society. Series C (Applied Statistics), 28(2), 126–135.

Sen, P. K. (1968). Estimates of the regression coefficient based on Kendall's tau. Journal of the American Statistical Association, 68(324), 1379–1389.

Wang, F., Shao, W., Yu, H., et al. (2020). Re-evaluation of the power of the Mann-Kendall test for detecting monotonic trends in hydrometeorological time series. Frontiers in Earth Science, 8, 14.

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Published

2026-09-30

How to Cite

Khlyustov, V., Demakov, Y., & Bezborodov, Y. (2026). TYPOLOGY OF CALENDAR YEARS AND THERMAL REGIME DYNAMICS UNDER GLOBAL WARMING: RISK ASSESSMENT FOR ALMATY. Hydrometeorology and Ecology, (3), 67–78. https://doi.org/10.54668/2789-6323-2026-123-3-67-78

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Section

METEOROLOGY