{"title":"Human Thermal Load in Warm Season Weather Conditions of Temperate, Lowland, Continental Climates Based on the Results of the New Clothing Model","authors":"Ferenc Ács, Erzsébet Kristóf","doi":"10.1002/met.70211","DOIUrl":null,"url":null,"abstract":"<p>We used a new IREQ-type (Required Insulation) model to estimate the heat excess caused by weather in the warm season of the temperate, lowland, and continental climates. The model we developed estimates heat excess by calculating both the “compensatory sweating”, <i>λE</i><sub><i>sw</i></sub><sup><i>comp</i></sup>, and the “clothing thermal resistance”, <i>r</i><sub><i>cl,t</i></sub>. The model is very simple and can be used to estimate thermal load under any weather condition. It can be applied to individuals and all activity types (lying, standing, walking, running). Longitudinal data collection method was used, with 240 observations conducted for the period 2023–2025 in the Hungarian lowland, measuring sweating (referred to as “regulatory sweating”, <i>λE</i><sub><i>sw</i></sub>) and comparing it to “compensatory sweating”. The <i>λE</i><sub><i>sw</i></sub><sup><i>comp</i></sup> and <i>r</i><sub><i>cl,t</i></sub> values were also compared to the estimated <i>UTCI</i> (Universal Thermal Climate Index) values. The main results are as follows: (1) <i>λE</i><sub><i>sw</i></sub><sup><i>comp</i></sup> values registered when running changed between 80 and 650 W m<sup>−2</sup> in the warm season in the Hungarian lowland, (2) observations revealed that <i>λE</i><sub><i>sw</i></sub> < <i>λE</i><sub><i>sw</i></sub><sup><i>comp</i></sup> in general, (3) during extreme loads, the upper limit of physically interpretable <i>r</i><sub><i>cl,t</i></sub> values is around 4 clo-t. These high <i>r</i><sub><i>cl,t</i></sub> values occur when <i>λE</i><sub><i>sw</i></sub><sup><i>comp</i></sup> is high (above 500 W m<sup>−2</sup>), the <i>λE</i><sub><i>sw</i></sub> is low (around 100 W m<sup>−2</sup>) and (4) the model is very sensitive to changes in irradiance and regulatory sweating values in situations with high heat excess. One of our most important future tasks is to parameterize sweating as simply as possible, which would have acceptable accuracy for as many people as possible.</p>","PeriodicalId":49825,"journal":{"name":"Meteorological Applications","volume":"33 3","pages":""},"PeriodicalIF":3.1000,"publicationDate":"2026-06-05","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"https://onlinelibrary.wiley.com/doi/epdf/10.1002/met.70211","citationCount":"0","resultStr":null,"platform":"Semanticscholar","paperid":null,"PeriodicalName":"Meteorological Applications","FirstCategoryId":"89","ListUrlMain":"https://onlinelibrary.wiley.com/doi/10.1002/met.70211","RegionNum":4,"RegionCategory":"地球科学","ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"Q3","JCRName":"METEOROLOGY & ATMOSPHERIC SCIENCES","Score":null,"Total":0}
引用次数: 0
Abstract
We used a new IREQ-type (Required Insulation) model to estimate the heat excess caused by weather in the warm season of the temperate, lowland, and continental climates. The model we developed estimates heat excess by calculating both the “compensatory sweating”, λEswcomp, and the “clothing thermal resistance”, rcl,t. The model is very simple and can be used to estimate thermal load under any weather condition. It can be applied to individuals and all activity types (lying, standing, walking, running). Longitudinal data collection method was used, with 240 observations conducted for the period 2023–2025 in the Hungarian lowland, measuring sweating (referred to as “regulatory sweating”, λEsw) and comparing it to “compensatory sweating”. The λEswcomp and rcl,t values were also compared to the estimated UTCI (Universal Thermal Climate Index) values. The main results are as follows: (1) λEswcomp values registered when running changed between 80 and 650 W m−2 in the warm season in the Hungarian lowland, (2) observations revealed that λEsw < λEswcomp in general, (3) during extreme loads, the upper limit of physically interpretable rcl,t values is around 4 clo-t. These high rcl,t values occur when λEswcomp is high (above 500 W m−2), the λEsw is low (around 100 W m−2) and (4) the model is very sensitive to changes in irradiance and regulatory sweating values in situations with high heat excess. One of our most important future tasks is to parameterize sweating as simply as possible, which would have acceptable accuracy for as many people as possible.
我们使用了一种新的ireq型(所需保温)模型来估计温带、低地和大陆性气候温暖季节的天气造成的热量过剩。我们开发的模型通过计算“补偿性出汗”(λEswcomp)和“服装热阻”(rcl,t)来估计热量过剩。该模型非常简单,可用于估算任何天气条件下的热负荷。它可以适用于个人和所有活动类型(躺着,站着,走着,跑着)。采用纵向数据收集方法,在2023-2025年期间,在匈牙利低地进行了240次观察,测量出汗(称为“调节性出汗”,λEsw),并将其与“代偿性出汗”进行比较。λEswcomp和rcl,t值也与通用热气候指数(UTCI)值进行了比较。主要结果如下:(1)匈牙利低地暖季运行时的λEswcomp值在80 ~ 650 W m−2之间变化;(2)观测结果表明,在一般情况下,λEsw < λEswcomp;(3)在极端负荷下,物理可解释rcl,t值的上限在4 cl -t左右。这些高rcl,t值发生在λEsw比较高(大于500 W m−2),λEsw比较低(约100 W m−2)和(4)模型对高度热过剩情况下辐照度和调节出汗值的变化非常敏感。我们未来最重要的任务之一是尽可能简单地参数化出汗,这将对尽可能多的人具有可接受的准确性。
期刊介绍:
The aim of Meteorological Applications is to serve the needs of applied meteorologists, forecasters and users of meteorological services by publishing papers on all aspects of meteorological science, including:
applications of meteorological, climatological, analytical and forecasting data, and their socio-economic benefits;
forecasting, warning and service delivery techniques and methods;
weather hazards, their analysis and prediction;
performance, verification and value of numerical models and forecasting services;
practical applications of ocean and climate models;
education and training.