Podrobno

Approximating the universal thermal climate index using sparse regression with orthogonal polynomials
ID Roman, Sabin (Avtor), ID Todorovski, Ljupčo (Avtor), ID Džeroski, Sašo (Avtor), ID Skok, Gregor (Avtor)

URLURL - Izvorni URL, za dostop obiščite https://gmd.copernicus.org/articles/19/4319/2026/ Povezava se odpre v novem oknu
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Izvleček
The Universal Thermal Climate Index (UTCI) is a measure of thermal comfort that quantifies how humans experience environmental conditions. Due to its robustness and versatility as a bioclimatic indicator, it has been extensively employed across a wide range of studies in bioclimatology and is increasingly used as an operational measure of outdoor thermal comfort. At the same time, calculating the UTCI value from the relevant environmental parameters is nominally not straightforward, which is why using a 6th-degree polynomial approximation has become the standard way to calculate UTCI values. At the same time, although it is computationally efficient, the error of this polynomial approximation can be substantial. The goal of this study was to develop an improved version of the polynomial approximation – one that retains comparable computational efficiency but is more robust in terms of numerical stability and substantially more accurate, particularly in reducing the frequency of larger errors. This goal was successfully achieved using sparse orthogonal regression, namely sparse regression with an orthogonal polynomial basis, which not only substantially reduces the average errors (i.e., the mean error, the mean absolute error, and the root mean square error) but also drastically reduces the frequency of large errors. By leveraging Legendre polynomial bases, approximation models could be constructed that efficiently populate a Pareto front of accuracy versus complexity and exhibit stable, hierarchical coefficient structures across varying model capacities. Training the new approximation models over only 20 % of the data, with the testing performed over the remaining 80 %, highlights successful generalization, with the results also being robust under bootstrapping. The decomposition effectively approximates the UTCI as a Fourier-like expansion in an orthogonal basis, yielding results near the theoretical optimum in the L$_2$ (least squares) sense.

Jezik:Angleški jezik
Ključne besede:Universal Thermal Climate Index, sparse regression, orthogonal polynomials
Vrsta gradiva:Članek v reviji
Tipologija:1.01 - Izvirni znanstveni članek
Organizacija:FMF - Fakulteta za matematiko in fiziko
Status publikacije:Objavljeno
Različica publikacije:Objavljena publikacija
Leto izida:2026
Št. strani:4319–4330
Številčenje:Vol. 19, iss. 10
PID:20.500.12556/RUL-182770 Povezava se odpre v novem oknu
UDK:551.58
ISSN pri članku:1991-9603
DOI:10.5194/gmd-19-4319-2026 Povezava se odpre v novem oknu
COBISS.SI-ID:279032579 Povezava se odpre v novem oknu
Datum objave v RUL:22.05.2026
Število ogledov:144
Število prenosov:128
Metapodatki:XML DC-XML DC-RDF
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Gradivo je del revije

Naslov:Geoscientific model development
Skrajšan naslov:Geosci. model dev.
Založnik:Copernicus
ISSN:1991-9603
COBISS.SI-ID:522511385 Povezava se odpre v novem oknu

Licence

Licenca:CC BY 4.0, Creative Commons Priznanje avtorstva 4.0 Mednarodna
Povezava:http://creativecommons.org/licenses/by/4.0/deed.sl
Opis:To je standardna licenca Creative Commons, ki daje uporabnikom največ možnosti za nadaljnjo uporabo dela, pri čemer morajo navesti avtorja.

Sekundarni jezik

Jezik:Slovenski jezik
Ključne besede:univerzalni toplotni klimatski indeks, redka regresija, ortogonalni polinomi

Projekti

Financer:EC - European Commission
Številka projekta:101081355
Naslov:Machine learning for Sciences and Humanities
Akronim:SMASH

Financer:ARIS - Javna agencija za znanstvenoraziskovalno in inovacijsko dejavnost Republike Slovenije
Številka projekta:GC-0001
Naslov:Umetna inteligenca za znanost

Financer:ARIS - Javna agencija za znanstvenoraziskovalno in inovacijsko dejavnost Republike Slovenije
Številka projekta:P1-0188
Naslov:Astrofizika in fizika atmosfere

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