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) n ; n01 n02 к – Больцман тұрақтысы
Осы кезде екі металдың түйісу жерінде контактілік потенциалдар айырымы пайда болады. Электрондардың бір металдан екіншісіне өту процесі шығу жұмысының айырымы мен біпрлік көлемдегі еркін электрондар санының өзгерісі контактілік потенциалдар айырымына тең болғанша жүреді.
Достарыңызбен бөлісу: |