ALGEBRANING ASOSIY TEOREMASINI KOMPLEKS ANALIZ NUQTAIY NAZARIDAN ISBOTI

dc.contributor.authorMahkamov E. M.
dc.date.accessioned2025-12-28T19:20:46Z
dc.date.issued2022-12-20
dc.description.abstractBu tezisda Oliy ta’lim muassasalarida tahsil olayotgan ta’labalarni fanlarga, xususan, matematika faniga qiziqishini orttirishb, dunyoqarashini kengaytirish asosiy mezon qilib olingan. Biz mexanikaning oltin qoidasi “Kuchdan necha marotaba yutsak masofadan shuncha marotaba yutqazish mumkin”ligini, energiyaning oltin qoidasi “Energiya yo’qdan bor bo’lmaydi, bordan yo’qolmaydi. Balki bir turdan boshqa turga yoki bir jismdan boshqasiga o’tishi mumkin”ligini eshitganmiz. Algebrada faida ham shunday qiziq qoida bor: kompleks sonlar tekisligida n-darajali ko’phad ropparosa n ta nollarga ega bo’lishidir. Bu qoida algebraning asosiy teoremasi deb ataladi. Tezisda bu qiziq qoidani algebra fanining tushunchalar yordami emas, talabalarga qiziq bo’ladiga kompleks analizning tushunchalari orqali qisqa va lo’nda ishbotlash usuli keltirilgan.
dc.formatapplication/pdf
dc.identifier.urihttps://ejird.journalspark.org/index.php/ejird/article/view/258
dc.identifier.urihttps://asianeducationindex.com/handle/123456789/11408
dc.language.isoeng
dc.publisherJournal Park Publishing
dc.relationhttps://ejird.journalspark.org/index.php/ejird/article/view/258/226
dc.sourceEuropean Journal of Interdisciplinary Research and Development ; Vol. 10 (2022); 223-225
dc.source2720-5746
dc.subjectGolomorf funksiyalar, Rushi teoremasi, Algebraning asosiy teoremasi.
dc.titleALGEBRANING ASOSIY TEOREMASINI KOMPLEKS ANALIZ NUQTAIY NAZARIDAN ISBOTI
dc.typeinfo:eu-repo/semantics/article
dc.typeinfo:eu-repo/semantics/publishedVersion
dc.typePeer-reviewed Article

item.page.files

item.page.filesection.original.bundle

pagination.showing.labelpagination.showing.detail
loading.default
thumbnail.default.alt
item.page.filesection.name
m_2022_algebraning_asosiy_teoremasini_kompleks.pdf
item.page.filesection.size
285.57 KB
item.page.filesection.format
Adobe Portable Document Format

item.page.collections