К (21)
теңдеуі негізінде, жылу беріліс процестерінің интенцификациясы жөнінде біршама қортынды жасауға болады.
Егер термиялық кедергілердің шамалары әртүрлі болса, онда жылу беру интенсификациясы үшін, олардың көбірегін азайту керек.Мысалы, егер анықтаушы болып аппарат қабырғасындағы кір қабатының термиялық кедергісі болса, онда жылуөткізгіштікті көбейту үшін қабат қалыңдығын азайту керек Мысалы, қыздыру бетінің периодты тазалығы.
Практикада теңдігін тек жуан қабырғалы цилиндрлік қабырғаларға қолданады, мысалы, құбырөткізгіш, жылу изоляциясы қалың қабатпен жабылған.
Жұқа қабырғалы құбыр үшін, жылу беріліс есептеулері жазық қабырғаға жақын өткізуге болады.
Жазық беттің жылуалмасу бетін деп белгілесек, онда
Q=K![](data:image/png;base64,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) 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) (22)
мұндағы, К-жазық қабырға үшін жылуберіліс коэффициенті.
Жылу алмастырғыштар
Жылу алмастыру аппараттары деп олардың технологиялық немесе энергетикалық жылытқыштар, қойылту, буды суға айналдыру міндеттеріне қарамай олардың жұмысшы денелерінің арасындағы жылу алмасатын аппараттарын айтамыз.
Жылу алмастыру аппараттарының технологиялық міндеті көп түрлі: жылу алмастыруаппараттарында жылу беру негізгі процесс, ал реакторларда жылу процессі қосымша роль атқарады.
Жылу алмастыру аппараттары әртүрлі белгі бойынша реттеледі.
Жылу берілу жолдары бойынша жылу араласатын жылу алмастыру аппараттары.олардың ішінде жұмысшы денелер бірбірімен түйіседі немесе араласады, беттік жылуалмастыру аппараттары жылу осы орталарды бөліп тұратын қатты қабырға арқылы бір денеден екінші денеге таралады
Негізгі атқаратын міндеті бойынша жылытқыштар буландырғыштар, тоңазытқыштар, газдың немесе будың суға айналуын жүзеге асыратын аппарат.
Өздік бақылау сұрақтары
Жылу беру түрлерін атаңыз
Жылу өткізгіштік тәсіл дегеніміз не?
Конвекция туралы түсінік
Жылулық сәулелену түсінігін берініз
Жылу беру коэффициентінің физикалық мәні
Жылу тасымалдау коэффициентің формуласын жазыңыз
Термиялық кедергілердің түрлері
Жылу алмастырғыштардың пайдаланылуы, түрлері
Қолданылған оқулықтар
Бахмачевский Б.И. и др. «Теплотехника». - М.: Металлургиздат, 1969. - б.177-184
Нащокин В.В. «Техническая термодинамика и теплопередача». - М.: Высшая школа, 1980. - б. 424-432
Лариков Н.Н. «Тепдлтехника» - Стройиздат., 1985. – б.274-285
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