10.3.2 Дилатометрлік термотерлер
Дилатометрлік термотерлер. Олардың әркет принципі түтікше мен стерженьнің сызықтық температуралық ұлғаю коэффициенттерінің әртүрлі
болуына қарай қыздырған кездегі ұзындықтарының өзгеруін пайдалануға
негізделген (сурет 10.3.2.1).
Сурет 10.3.2.1 Дилатометрлік термометрмен өлшеу сұлбасы
Температураға байланысты қатты дененің ұзындығының өзгерісі сызықтық тәуелділікпен аппроксимацияланады:
, (10.3.2.1)
Мұндағы - сызықтық ұлғаюдың орташа коэффициенті;
![](data:image/png;base64,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)
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)
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