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		<title>liraland.ua [тема: СТК-САПР Расчёт узла схемы]</title>
		<link>http://www.liraland.ua</link>
		<description>Нове в темі СТК-САПР Расчёт узла схемы форума  на сайті liraland.ua [www.liraland.ua]</description>
		<language>ua</language>
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		<pubDate>Mon, 04 May 2026 15:36:52 +0300</pubDate>
		<item>
			<title>СТК-САПР Расчёт узла схемы</title>
			<description><![CDATA[<b><a href="http://www.liraland.ua/forum/messages/forum9/topic2567/message16850/">СТК-САПР Расчёт узла схемы</a></b> у форумі <a href="http://www.liraland.ua/forum/forum9/">Работа программы (lira)</a>. <br />
			Спасибо, понял. <br />А можно как-нибудь настроить, что бы вместо проекций отображалась реакция вдоль стержня? <br />Уточню: -62,2 и -53,1 это реакция, следовательно, усилие направлено в другую сторону? Не к узлу 3, а от узла 3 (стрелку не туда нарисовал)?<br /><img 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" border="0" /> <br />
			<i>17.03.2022 15:25:21, lenchik1405.</i>]]></description>
			<link>http://www.liraland.ua/forum/messages/forum9/topic2567/message16850/</link>
			<guid>http://www.liraland.ua/forum/messages/forum9/topic2567/message16850/</guid>
			<pubDate>Thu, 17 Mar 2022 15:25:21 +0200</pubDate>
			<category>Работа программы (lira)</category>
		</item>
		<item>
			<title>СТК-САПР Расчёт узла схемы</title>
			<description><![CDATA[<b><a href="http://www.liraland.ua/forum/messages/forum9/topic2567/message16848/">СТК-САПР Расчёт узла схемы</a></b> у форумі <a href="http://www.liraland.ua/forum/forum9/">Работа программы (lira)</a>. <br />
			Возьмите для сбора нагрузки только один стержень, стоику или раскос.<br />Если выбираете все элементы, то в узле будет выполнятся равновесие.<br /><br />====quote====<br /><a class="blog-p-user-name" id="bp_yc3dw762" href="/forum/user/75681/" bx-tooltip-user-id="75681">lenchik1405</a> написав:<br />А что я должен был увидеть?<br />=============<br />Вы увидите направление реакции от выбранного элемента.<br /><br />С уважением, Алексей Тищенко <br />
			<i>16.03.2022 22:35:55, alekstish.</i>]]></description>
			<link>http://www.liraland.ua/forum/messages/forum9/topic2567/message16848/</link>
			<guid>http://www.liraland.ua/forum/messages/forum9/topic2567/message16848/</guid>
			<pubDate>Wed, 16 Mar 2022 22:35:55 +0200</pubDate>
			<category>Работа программы (lira)</category>
		</item>
		<item>
			<title>СТК-САПР Расчёт узла схемы</title>
			<description><![CDATA[<b><a href="http://www.liraland.ua/forum/messages/forum9/topic2567/message16845/">СТК-САПР Расчёт узла схемы</a></b> у форумі <a href="http://www.liraland.ua/forum/forum9/">Работа программы (lira)</a>. <br />
			<br />====quote====<br /> написав:<br />Для понимания сделайте расчет нагрузки на фрагмент в узле примыкания решетки к поясам.<br />=============<br />Сделал. Понятнее не стало. Показывает реакции в узлах от сосредоточенных сил. А что я должен был увидеть? <br />
			<i>04.03.2022 15:36:14, lenchik1405.</i>]]></description>
			<link>http://www.liraland.ua/forum/messages/forum9/topic2567/message16845/</link>
			<guid>http://www.liraland.ua/forum/messages/forum9/topic2567/message16845/</guid>
			<pubDate>Fri, 04 Mar 2022 15:36:14 +0200</pubDate>
			<category>Работа программы (lira)</category>
		</item>
		<item>
			<title>СТК-САПР Расчёт узла схемы</title>
			<description><![CDATA[<b><a href="http://www.liraland.ua/forum/messages/forum9/topic2567/message16828/">СТК-САПР Расчёт узла схемы</a></b> у форумі <a href="http://www.liraland.ua/forum/forum9/">Работа программы (lira)</a>. <br />
			<br />====quote====<br /><a class="blog-p-user-name" id="bp_w2c6gmaN" href="/forum/user/75681/" bx-tooltip-user-id="75681">lenchik1405</a> написал:<br />А какие стержни решётки вырывают (сжатые), а какие продавливают (растянутые)?<br />=============<br />Для понимания сделайте расчет нагрузки на фрагмент в узле примыкания решетки к поясам.<br /><br />С уважением, Алексей Тищенко <br />
			<i>21.02.2022 10:40:15, alekstish.</i>]]></description>
			<link>http://www.liraland.ua/forum/messages/forum9/topic2567/message16828/</link>
			<guid>http://www.liraland.ua/forum/messages/forum9/topic2567/message16828/</guid>
			<pubDate>Mon, 21 Feb 2022 10:40:15 +0200</pubDate>
			<category>Работа программы (lira)</category>
		</item>
		<item>
			<title>СТК-САПР Расчёт узла схемы</title>
			<description><![CDATA[<b><a href="http://www.liraland.ua/forum/messages/forum9/topic2567/message16827/">СТК-САПР Расчёт узла схемы</a></b> у форумі <a href="http://www.liraland.ua/forum/forum9/">Работа программы (lira)</a>. <br />
			У Давыдова на стр. 38 написано:<br /><br /><I>Если проверка на продавливание (вырывание) не удовлетворя</I><I>ется, то наиболее целесообразным является увеличение габаритов сечения рассматриваемого элемента решетки или увеличение тол</I><I>щины стенки поясной трубы, а также использование листовых про</I><I>кладок (см. рис. 2.2). В последнем случае при расчете на <B>продавли</B></I><I><B>вание</B> в формулу (2.32) вместо толщ</I><I>ины стенки поясной трубы (tп) подставляется суммарная толщина (tп</I><I> + tн</I><I>), а при расчете на <B>выры</B></I><I><B>вани</B></I><I><B>е</B> вместо (tп</I><I>) используется толщина накладки (t</I><I>н). </I><br /><br />А какие стержни решётки вырывают (сжатые), а какие продавливают (растянутые)? <br />
			<i>16.02.2022 14:44:18, lenchik1405.</i>]]></description>
			<link>http://www.liraland.ua/forum/messages/forum9/topic2567/message16827/</link>
			<guid>http://www.liraland.ua/forum/messages/forum9/topic2567/message16827/</guid>
			<pubDate>Wed, 16 Feb 2022 14:44:18 +0200</pubDate>
			<category>Работа программы (lira)</category>
		</item>
		<item>
			<title>СТК-САПР Расчёт узла схемы</title>
			<description><![CDATA[<b><a href="http://www.liraland.ua/forum/messages/forum9/topic2567/message16780/">СТК-САПР Расчёт узла схемы</a></b> у форумі <a href="http://www.liraland.ua/forum/forum9/">Работа программы (lira)</a>. <br />
			Добрый день, <noindex><a href="https://www.lira.land/forum/user/75681/" target="_blank" rel="nofollow"><B>lenchik1405</B></a></noindex>!<br /><br />Более подробное описание можно найти в пособии у Давыдова Е.Ю. &quot;Проектирование ферм из круглых и прямоугольных труб&quot;, стр. 29 - <noindex><a href="https://dwg.ru/dnl/8039" target="_blank" rel="nofollow">https://dwg.ru/dnl/8039</a></noindex><br /><br />С уважением, Алексей Тищенко <br />
			<i>13.01.2022 16:36:30, alekstish.</i>]]></description>
			<link>http://www.liraland.ua/forum/messages/forum9/topic2567/message16780/</link>
			<guid>http://www.liraland.ua/forum/messages/forum9/topic2567/message16780/</guid>
			<pubDate>Thu, 13 Jan 2022 16:36:30 +0200</pubDate>
			<category>Работа программы (lira)</category>
		</item>
		<item>
			<title>СТК-САПР Расчёт узла схемы</title>
			<description><![CDATA[<b><a href="http://www.liraland.ua/forum/messages/forum9/topic2567/message16779/">СТК-САПР Расчёт узла схемы</a></b> у форумі <a href="http://www.liraland.ua/forum/forum9/">Работа программы (lira)</a>. <br />
			Здравствуйте.<br />При проверке узла фермы по серии 1.460.3-23.98 программа выдаёт предупреждение:<br /><br /><img 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border="0" /><br />В СП 16.13330 таких ограничений не нашёл. Откуда они? <br />
			<img src="https://www.liraland.ua/bitrix/components/bitrix/forum.interface/show_file.php?fid=32486&" width="1280" height="1000" /><br /><i>13.01.2022 14:32:27, lenchik1405.</i>]]></description>
			<link>http://www.liraland.ua/forum/messages/forum9/topic2567/message16779/</link>
			<guid>http://www.liraland.ua/forum/messages/forum9/topic2567/message16779/</guid>
			<pubDate>Thu, 13 Jan 2022 14:32:27 +0200</pubDate>
			<category>Работа программы (lira)</category>
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