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		<title>Эх, дороги...</title>
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&quot; alt=&quot;&quot;&gt;&lt;/p&gt;&lt;p&gt;&lt;a href=&quot;https://elibrary.ru/download/elibrary_44510212_82359750.pdf&quot;&gt;https://elibrary.ru/download/elibrary_44510212_82359750.pdf&lt;/a&gt;&lt;/p&gt;</content:encoded>
			<link>https://high-way.ucoz.ru/news/diehlektricheskaja_postojannaja_asfaltobetonnogo_dorozhnogo_pourytija/2026-03-07-70</link>
			<dc:creator>kirill806</dc:creator>
			<guid>https://high-way.ucoz.ru/news/diehlektricheskaja_postojannaja_asfaltobetonnogo_dorozhnogo_pourytija/2026-03-07-70</guid>
			<pubDate>Sat, 07 Mar 2026 12:19:25 GMT</pubDate>
		</item>
		<item>
			<title>Динамика движения автомобиля накатом</title>
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&quot; alt=&quot;&quot;&gt;&lt;br&gt;&lt;a href=&quot;https://moluch.ru/young/archive/98/5346&quot;&gt;https://moluch.ru/young/archive/98/5346&lt;/a&gt;&lt;/p&gt;</content:encoded>
			<link>https://high-way.ucoz.ru/news/dinamika_dvizhenija_avtomobilja_nakatom/2026-03-07-69</link>
			<dc:creator>kirill806</dc:creator>
			<guid>https://high-way.ucoz.ru/news/dinamika_dvizhenija_avtomobilja_nakatom/2026-03-07-69</guid>
			<pubDate>Sat, 07 Mar 2026 12:12:26 GMT</pubDate>
		</item>
		<item>
			<title>Анализ формул для расчета коэффициента динамичности дорожного покрытия</title>
			<description>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;https://unistroy.spbstu.ru/userfiles/files/2020/1(86)/86_1.pdf&quot;&gt;&lt;b&gt;Кириллов А.М.&lt;br /&gt;
Анализ формул для расчета коэффициента динамичности дорожного покрытия&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src=&quot;https://unistroy.spbstu.ru/userfiles/images/branding/logo/logo.PNG&quot; style=&quot;margin: 0px; padding: 0px; border: 0px; font-family: Arial, Helvetica, Verdana, sans-serif; font-size: 14px; font-stretch: inherit; line-height: 21px; vertical-align: middle; color: rgb(68, 68, 68); text-align: -webkit-center;&quot; width=&quot;400&quot; /&gt;&lt;/p&gt;</description>
			<content:encoded>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;https://unistroy.spbstu.ru/userfiles/files/2020/1(86)/86_1.pdf&quot;&gt;&lt;b&gt;Кириллов А.М.&lt;br /&gt;
Анализ формул для расчета коэффициента динамичности дорожного покрытия&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src=&quot;https://unistroy.spbstu.ru/userfiles/images/branding/logo/logo.PNG&quot; style=&quot;margin: 0px; padding: 0px; border: 0px; font-family: Arial, Helvetica, Verdana, sans-serif; font-size: 14px; font-stretch: inherit; line-height: 21px; vertical-align: middle; color: rgb(68, 68, 68); text-align: -webkit-center;&quot; width=&quot;400&quot; /&gt;&lt;/p&gt;</content:encoded>
			<link>https://high-way.ucoz.ru/news/analiz_formul_dlja_rascheta_koehfficienta_dinamichnosti_dorozhnogo_pokrytija/2020-04-04-68</link>
			<dc:creator>kirill806</dc:creator>
			<guid>https://high-way.ucoz.ru/news/analiz_formul_dlja_rascheta_koehfficienta_dinamichnosti_dorozhnogo_pokrytija/2020-04-04-68</guid>
			<pubDate>Sat, 04 Apr 2020 15:33:02 GMT</pubDate>
		</item>
		<item>
			<title>Учет скорости движения транспортных средств в расчетах нежестких дорожных одежд</title>
			<description>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;http://high-way.ucoz.ru/_ld/1/127_Kirillov_Vestni.pdf&quot;&gt;&lt;strong&gt;Кириллов А.М.&lt;br&gt;
Учет скорости движения транспортных средств в расчетах нежестких дорожных одежд&lt;/strong&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src=&quot;data:image/png;base64,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...</description>
			<content:encoded>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;http://high-way.ucoz.ru/_ld/1/127_Kirillov_Vestni.pdf&quot;&gt;&lt;strong&gt;Кириллов А.М.&lt;br&gt;
Учет скорости движения транспортных средств в расчетах нежестких дорожных одежд&lt;/strong&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img 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&quot; alt=&quot;&quot;&gt;&lt;/p&gt;</content:encoded>
			<link>https://high-way.ucoz.ru/news/uchet_skorosti_dvizhenija_transportnykh_sredstv_v_raschetakh_nezhestkikh_dorozhnykh_odezhd/2018-09-07-67</link>
			<dc:creator>kirill806</dc:creator>
			<guid>https://high-way.ucoz.ru/news/uchet_skorosti_dvizhenija_transportnykh_sredstv_v_raschetakh_nezhestkikh_dorozhnykh_odezhd/2018-09-07-67</guid>
			<pubDate>Fri, 07 Sep 2018 12:06:06 GMT</pubDate>
		</item>
		<item>
			<title>Теплофизические модели исследования и контроля дорожного покрытия</title>
			<description>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;http://unistroy.spbstu.ru/index_2017_62/3_62.pdf&quot;&gt;&lt;b&gt;Дмитриев И.И.,&amp;nbsp;Кириллов А.М.&lt;br /&gt;
Теплофизические модели исследования и контроля дорожного покрытия.&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src=&quot;https://unistroy.spbstu.ru/userfiles/images/branding/logo/logo.PNG&quot; style=&quot;margin: 0px; padding: 0px; border: 0px; font-family: Arial, Helvetica, Verdana, sans-serif; font-size: 14px; font-stretch: inherit; line-height: 21px; vertical-align: middle; color: rgb(68, 68, 68); text-align: -webkit-center;&quot; width=&quot;400&quot; /&gt;&lt;/p&gt;</description>
			<content:encoded>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;http://unistroy.spbstu.ru/index_2017_62/3_62.pdf&quot;&gt;&lt;b&gt;Дмитриев И.И.,&amp;nbsp;Кириллов А.М.&lt;br /&gt;
Теплофизические модели исследования и контроля дорожного покрытия.&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src=&quot;https://unistroy.spbstu.ru/userfiles/images/branding/logo/logo.PNG&quot; style=&quot;margin: 0px; padding: 0px; border: 0px; font-family: Arial, Helvetica, Verdana, sans-serif; font-size: 14px; font-stretch: inherit; line-height: 21px; vertical-align: middle; color: rgb(68, 68, 68); text-align: -webkit-center;&quot; width=&quot;400&quot; /&gt;&lt;/p&gt;</content:encoded>
			<link>https://high-way.ucoz.ru/news/teplofizicheskie_modeli_issledovanija_i_kontrolja_dorozhnogo_pokrytija/2018-04-16-65</link>
			<dc:creator>kirill806</dc:creator>
			<guid>https://high-way.ucoz.ru/news/teplofizicheskie_modeli_issledovanija_i_kontrolja_dorozhnogo_pokrytija/2018-04-16-65</guid>
			<pubDate>Mon, 16 Apr 2018 13:42:11 GMT</pubDate>
		</item>
		<item>
			<title>Прогнозирование остаточного срока службы асфальтобетонных покрытий</title>
			<description>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;https://vk.com/doc22074827_463385487?hash=6afc89bda7403536b5&amp;amp;dl=fa5672077d9888ff0d&quot;&gt;&lt;strong&gt;Кириллов А.М.,&amp;nbsp;Завьялов М.А.&lt;br&gt;
Прогнозирование остаточного срока службы асфальтобетонных покрытий&lt;/strong&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src=&quot;data:image/png;base64,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...</description>
			<content:encoded>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;https://vk.com/doc22074827_463385487?hash=6afc89bda7403536b5&amp;amp;dl=fa5672077d9888ff0d&quot;&gt;&lt;strong&gt;Кириллов А.М.,&amp;nbsp;Завьялов М.А.&lt;br&gt;
Прогнозирование остаточного срока службы асфальтобетонных покрытий&lt;/strong&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img 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&quot; alt=&quot;&quot;&gt;&lt;/p&gt;</content:encoded>
			<link>https://high-way.ucoz.ru/news/prognozirovanie_ostatochnogo_sroka_sluzhby_asfaltobetonnykh_pokrytij/2018-04-16-63</link>
			<dc:creator>kirill806</dc:creator>
			<guid>https://high-way.ucoz.ru/news/prognozirovanie_ostatochnogo_sroka_sluzhby_asfaltobetonnykh_pokrytij/2018-04-16-63</guid>
			<pubDate>Mon, 16 Apr 2018 13:01:58 GMT</pubDate>
		</item>
		<item>
			<title>Evaluation methods of asphalt pavement service life</title>
			<description>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;http://engstroy.spbstu.ru/index_2017_02/05.pdf&quot;&gt;&lt;b&gt;Zavyalov M.A.,&amp;nbsp;Kirillov A.M.&lt;br /&gt;
Evaluation methods of asphalt pavement service life&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src=&quot;https://www.scimagojr.com/journal_img.php?id=21100781412&quot; style=&quot;margin: 0px; padding: 0px; border: 0px; font-family: Arial, Helvetica, Verdana, sans-serif; font-size: 14px; font-stretch: inherit; line-height: 21px; vertical-align: middle; color: rgb(68, 68, 68); text-align: -webkit-center;&quot; width=&quot;400&quot; /&gt;&lt;/p&gt;</description>
			<content:encoded>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;http://engstroy.spbstu.ru/index_2017_02/05.pdf&quot;&gt;&lt;b&gt;Zavyalov M.A.,&amp;nbsp;Kirillov A.M.&lt;br /&gt;
Evaluation methods of asphalt pavement service life&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src=&quot;https://www.scimagojr.com/journal_img.php?id=21100781412&quot; style=&quot;margin: 0px; padding: 0px; border: 0px; font-family: Arial, Helvetica, Verdana, sans-serif; font-size: 14px; font-stretch: inherit; line-height: 21px; vertical-align: middle; color: rgb(68, 68, 68); text-align: -webkit-center;&quot; width=&quot;400&quot; /&gt;&lt;/p&gt;</content:encoded>
			<link>https://high-way.ucoz.ru/news/evaluation_methods_of_asphalt_pavement_service_life/2017-06-07-61</link>
			<dc:creator>kirill806</dc:creator>
			<guid>https://high-way.ucoz.ru/news/evaluation_methods_of_asphalt_pavement_service_life/2017-06-07-61</guid>
			<pubDate>Wed, 07 Jun 2017 15:23:52 GMT</pubDate>
		</item>
		<item>
			<title>Modelling the thermal conductivity of a melting snow layer on a heated pavement</title>
			<description>&lt;p&gt;&lt;span style=&quot;color:red&quot;&gt;&lt;a class=&quot;link&quot; href=&quot;http://u.to/WV-vDw&quot; rel=&quot;nofollow&quot; target=&quot;_blank&quot; title=&quot;https://doi.org/10.1016/j.coldregions.2017.04.008&quot;&gt;&lt;span style=&quot;font-size:12pt;&quot;&gt;&lt;b&gt;Modelling the thermal conductivity of a melting snow layer on a heated pavement&lt;/b&gt;&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;color:blue&quot;&gt;&lt;span style=&quot;font-size:11pt;&quot;&gt;Anne D.W. Nuijtena, Knut V. Høylanda&lt;br /&gt;
&lt;i&gt;Cold Regions Science and Technology&lt;/i&gt;. 2017. Vol. 140. Pp. 20&amp;ndash;29&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;!--IMG1--&gt;&lt;img style=&quot;margin:0;padding:0;border:0;&quot; src=&quot;https://high-way.ucoz.ru/_nw/0/61829553.jpg&quot; align=&quot;&quot; /&gt;&lt;!--IMG1--&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;font-size:10pt;&quot;&gt;A snow layer on a heated pavement strongly affects the energy balance at the pavement surface. Freshly fallen snow has a fairly low thermal conductivity and acts as a good insulator. The thermal properties can vary greatly during the melting process. This study looks into the change of the thermal conductivity during the melting process of dry un...</description>
			<content:encoded>&lt;p&gt;&lt;span style=&quot;color:red&quot;&gt;&lt;a class=&quot;link&quot; href=&quot;http://u.to/WV-vDw&quot; rel=&quot;nofollow&quot; target=&quot;_blank&quot; title=&quot;https://doi.org/10.1016/j.coldregions.2017.04.008&quot;&gt;&lt;span style=&quot;font-size:12pt;&quot;&gt;&lt;b&gt;Modelling the thermal conductivity of a melting snow layer on a heated pavement&lt;/b&gt;&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;color:blue&quot;&gt;&lt;span style=&quot;font-size:11pt;&quot;&gt;Anne D.W. Nuijtena, Knut V. Høylanda&lt;br /&gt;
&lt;i&gt;Cold Regions Science and Technology&lt;/i&gt;. 2017. Vol. 140. Pp. 20&amp;ndash;29&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;!--IMG1--&gt;&lt;img style=&quot;margin:0;padding:0;border:0;&quot; src=&quot;https://high-way.ucoz.ru/_nw/0/61829553.jpg&quot; align=&quot;&quot; /&gt;&lt;!--IMG1--&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;font-size:10pt;&quot;&gt;A snow layer on a heated pavement strongly affects the energy balance at the pavement surface. Freshly fallen snow has a fairly low thermal conductivity and acts as a good insulator. The thermal properties can vary greatly during the melting process. This study looks into the change of the thermal conductivity during the melting process of dry uncompressed and compressed snow on heated pavements. The energy balance of the heated pavement system is described and the effective thermal conductivity of the melting snow layer during the melting process of snow on a heated pavement system is calculated based on the volume fractions and thermal conductivity of ice, water and air. The results show that the thermal conductivity of an uncompressed and compressed melting snow layer on a heated pavement can be best described as a combination of a parallel and series system. Ice and air are modelled as a series system and water and ice/air are modelled in parallel.&lt;/span&gt;&lt;br /&gt;
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&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=http://high-way.ucoz.ru/_ld/1/124_1-s2.0-S0165232.pdf&gt; &lt;b&gt;Full Text&lt;br&gt;</content:encoded>
			<link>https://high-way.ucoz.ru/news/modelling_the_thermal_conductivity_of_a_melting_snow_layer_on_a_heated_pavement/2017-05-15-60</link>
			<dc:creator>zavyalovma</dc:creator>
			<guid>https://high-way.ucoz.ru/news/modelling_the_thermal_conductivity_of_a_melting_snow_layer_on_a_heated_pavement/2017-05-15-60</guid>
			<pubDate>Mon, 15 May 2017 10:05:20 GMT</pubDate>
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		<item>
			<title>Умные дороги и Интеллектуальная транспортная система</title>
			<description>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;http://unistroy.spbstu.ru/index_2017_53/1_dmitriev_53.pdf&quot;&gt;&lt;b&gt;Дмитриев И.И., Кириллов А.М.&lt;br /&gt;
Умные дороги и Интеллектуальная транспортная система&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src=&quot;https://unistroy.spbstu.ru/userfiles/images/branding/logo/logo.PNG&quot; style=&quot;margin: 0px; padding: 0px; border: 0px; font-family: Arial, Helvetica, Verdana, sans-serif; font-size: 14px; font-stretch: inherit; line-height: 21px; vertical-align: middle; color: rgb(68, 68, 68); text-align: -webkit-center;&quot; width=&quot;400&quot; /&gt;&lt;/p&gt;</description>
			<content:encoded>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;http://unistroy.spbstu.ru/index_2017_53/1_dmitriev_53.pdf&quot;&gt;&lt;b&gt;Дмитриев И.И., Кириллов А.М.&lt;br /&gt;
Умные дороги и Интеллектуальная транспортная система&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p&gt;&lt;img src=&quot;https://unistroy.spbstu.ru/userfiles/images/branding/logo/logo.PNG&quot; style=&quot;margin: 0px; padding: 0px; border: 0px; font-family: Arial, Helvetica, Verdana, sans-serif; font-size: 14px; font-stretch: inherit; line-height: 21px; vertical-align: middle; color: rgb(68, 68, 68); text-align: -webkit-center;&quot; width=&quot;400&quot; /&gt;&lt;/p&gt;</content:encoded>
			<link>https://high-way.ucoz.ru/news/umnye_dorogi_i_intellektualnaja_transportnaja_sistema/2017-05-11-59</link>
			<dc:creator>kirill806</dc:creator>
			<guid>https://high-way.ucoz.ru/news/umnye_dorogi_i_intellektualnaja_transportnaja_sistema/2017-05-11-59</guid>
			<pubDate>Thu, 11 May 2017 12:35:23 GMT</pubDate>
		</item>
		<item>
			<title>АВТОМОБИЛИСТ - ВРАГ ПРИРОДЫ И ОБЩЕСТВА!?</title>
			<description>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;http://high-way.ucoz.ru/load/0-0-0-123-20&quot;&gt;&lt;b&gt;Кириллов А.М.&lt;br /&gt;
АВТОМОБИЛИСТ - ВРАГ ПРИРОДЫ И ОБЩЕСТВА!?&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;</description>
			<content:encoded>&lt;p&gt;&lt;span style=&quot;font-size:12pt&quot;&gt;&lt;a href=&quot;http://high-way.ucoz.ru/load/0-0-0-123-20&quot;&gt;&lt;b&gt;Кириллов А.М.&lt;br /&gt;
АВТОМОБИЛИСТ - ВРАГ ПРИРОДЫ И ОБЩЕСТВА!?&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;</content:encoded>
			<link>https://high-way.ucoz.ru/news/avtomobilist_vrag_prirody_i_obshhestva/2016-11-01-58</link>
			<dc:creator>kirill806</dc:creator>
			<guid>https://high-way.ucoz.ru/news/avtomobilist_vrag_prirody_i_obshhestva/2016-11-01-58</guid>
			<pubDate>Tue, 01 Nov 2016 17:15:07 GMT</pubDate>
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