Бұл жерде 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) параметрлерінде өзгеру шекаралары анықталмаған. Олар облысына және сонда енгізілген айырымдық торға байланысты өзгереді. Пуассон теңдеуін қарастырғанымызда, бұл мәселе өзінің нақты шешімін табады.
(19)-(20) айырымдық есебін басқаша түрде жазайық:
(21)
Достарыңызбен бөлісу: |