Люминесценция – берілген температурада жылулық сәуле шығаруға қосымша тепе-теңдіксіз және ұзақтығы жарықтың тербеліс периодынан үлкен сәуле шығару. Жарық тербелісінің периоды шамамен , ал люминесценттік жарықтың ұзақтығы .
Қозу тәсілі бойынша: фотолюминесценция (жарық әсерінен), ренгенлюминесценция (ренген сәулесінің әсерінен), электролюминесценция (электр өрісінің әсерінен), радиолюминесценция (ядролылық сәуле - –сәуле, нейтрон, протон әсеріне), хемилюминесценция (химиялық түрлену кезінде), триболюминесценция (кейбір криталдарды, мысалды қантты үйкегенде немесе шаққанда). Жарқырау ұзақтығы бойынша флуоросценцияны ( ) және фосфоросценцияны – қоздырушы әсер тоқтаған соң біз жарқырауды ажыратады.
Стокс заңы: люминесценттік сәуленің толқын ұзындығы оны қоздырған жарықтың толқын ұзындығынан үлкен болады.Жартылай өткізгіштер түйіскен кездегі процестер қандай өзгерісте болады, енді осыны қарастырайық. Егер n-типтес және р-иптес екі жартылай өткізгіш түйісіп тұрсын, сонда ондағы электрондар мен кемтіктер бірінен екіншісіне ауысып диффузияланады (сурет). Сөйтіп, жартылай өткізгіштердің арасында түйісу потенциалдар айырымы пайда болады. Шындығында n-типтес жартылай өткізгіштің электрондары р-типтес жартылай өткізгіштің шекаралық қабатына өтеді де, кемтіктермен бірігіп, рекомбинацияланады , яғни қоспаның теріс иондарын туғызады. р-типтес жартылай өткізгіштің шекаралық қабатында теріс иондар туғызған теріс заряд 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) айда болады. Ал n-типтес жартылай өткізгіштің шекаралық қабатында да әлгіндей процесс қоспаның оң иондарынан пайда болған оң зарядты туғызады. Сөйтіп қос 15-16-сурет. Электр «қабаты» (конденсатордың зарядталған астарлары тәрізді) пайда болады. Қос электр қабатының электр өрісі белгілі бір шамаға жеткенде, ол электрондар мен кемтіктердің ары араласуына бөгет жасайды. Бірақ осының нәтижесінде жартылай өткізгіштің шекаралық аймақтарында негізігі заряд тасушылар азаяды, сондықтан бұл аймақтардың кедергісі үлкейеді. Сондықтан осы аймақтың жиыны жаппалы қабат деп аталады. Осы жаппалы қабаттың электр өрісін көбінесе түйісу өрісі деп атайды (сурет). Түйісу өрісі негізіг заряд тасушылардың қозғалысына бөгет жасайды да, негізгі емес заряд тасушылардың қозғалысына көмектеседі.р-типті жартылай өткізгішті батареяның оң полюсімен, ал n-типті жартылай өткізгішті теріс полюсімен қоссақ, онда жартылай өткізгіштер ішінде электр өрісі пайда болады (сурет). Осы өрістің күш сызықтары р-типті жартылай өткізгіштен n-типті жартылай өткізгішке қарай бағытталады.Бұл өріс түйісу өрісін нашарлатады. Сонда электрондар мен кемтіктер жартылай өткізгіштердің түйіскен шекарасына қарай бір-біріне қарсы қозғала бастайды да жаппалы қабатты негізгі заряд тасушылармен толықтырып, оның кедергісін кемітеді.
Шекаралық қабатта электрондар мен кемтіктер рекомбинацияланады, n-типті жартылай өткізгіштегі электрондардың кему есесін ток көзінің теріс полюсімен қосылған сымнан келетін электрондар толтырады, ал кемтіктердің азаю есесі электрондардың р-типті жартылай өткізгіштен ток көзінің оң полюсіне кетумен толады.
Олай болса, тізбек тұйық болған жағдайда осы айтылған процесс үздіксіз жүреді, сондықтан тізбекте үздіксіз ток болып тұрады. Бұл ток тура ток деп, ал оны шығаратын кернейді тура кернеу деп атайды.
Кернеудің полюстерін өзгерткенде, яғни жартылай өткізгіштерге кернеуді кері бағытпен түсіре жартылай өткізгіштердің шекаралық қабатынан өтетін токтың шамасы кенет өзгереді.
Біз жоғарыда екі жартылай өткізгіштердің шекарасындағы қабатта-жаппалы қабаттың р-n ауысуының пайда болатынын айтқан болатынбыз. Олай болса, осы р-n ауысуында біржақты өткізгіштік қасиеті бар жартылай өткізгіш диод деп аталады. Диодтардың әр түрлі типтері бар. Соның бірі германийлі диод.
Германийлі диодты германий атомдарына мышьяк, сурьма сияқты қоспа атомдарын араластыру алқылы алады. Ал бұл қоспалар оның n-типті өткізгіштігін жақсартады. Сонымен қатар германий пластинасының бір жағына кішкентай индий кесегін балқытып ұстатады, ол р-типті өткізгіштігін арттырады. Сөйтіп германий пластинасында өткізгіштігі әр түрлі, екі аймақ пайда болады. Олар диффузияның нәтижесінде бір-біріне тікелей жанасып тұрады да, (р-n) ауысуын туғызады.
Жартылай өткізгіш диодтар айналмалы токтарды түзеті үшін өте кең қолданылады.
Зат ішіндегі электрондардың жарық әсерінен байланысқан күйден еркін күйге көшу құбылысы фотоэффект деп аталады.
Енді осы құбылысқа негізделген кейбір процестерді қарастырайық. Соның бірі вентильді фотоэффект деп аталады. Мұнда жарықтанған заттан босап шыққан электрондар шекаралық жұқа жаппалы қабаттан өтіп, жарықтанбаған заттың ішіне кіреді. Бұл құбылыс ғылым мен техникада фотоэлементтер жасауға қолданылады.
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