YUQORI TARTIBLI DETERMINANTLARNI HISOBLASH

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PDF (Русский)
Nashr: Jild 1 Nomeri 11 : Наука и инновация
Bo'lim: Maqolalar
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Qashqadaryo viloyati Shahrisabz tumani TKTI shahrisabz filiali o’qituvchisi
info@in-academy.uz
Qashqadaryo viloyati Shahrisabz tumani TKTI shahrisabz filiali talabasi
info@in-academy.uz

Abstrak:

Ushbu maqolada yuqori tartibli determinantlar haqida to’liq malumot
keltirilgan. To’rtinchi va undan yuqori bo’lgan determinantlarni hisoblashning usullari keltirib
o’tilgan.

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##submission.howToCite##:

Rahmonov, . E. ., & Norboyev , . Z. . (2023). YUQORI TARTIBLI DETERMINANTLARNI HISOBLASH. Ilm-Fan Va Innovatsiya Universal Indeks Kutubxonasi, 1(11), 134–136. Retrieved from https://lib.uniconflix.com/index.php/uilsi/article/view/16312

##submission.citations##:

Ё.У.Соатов. Олий математика. Тошкент. “Ўқитувчи” 1992

Sanginov.M.B. Matematika Toshkent . “Navro’z nashriyoti” 2017

Т.Жўраев, А.Саъдуллаев, Г. Худойберганов, Ҳ.Мансуров, А.Ворисов. Олий

математика асосларию Тошкент. “Ўзбекистон” 1995

SH.R.Xurramov. Oliy matematika. “Fan va texnologiya” nashriyoti. 2015

Rahmonov E., KHADJIEV D. Theorem-2. Let (M, F) is foliated manifold where M is a

smooth connected finite-dimensional complete Riemannian manifold. Then the group IsoF

(M) is a topological group with F− compact open topology. Let’s denote as Diff0 F (M) set of all

Cr diffeomorphisms g∈ DiffF (M) of foliated //MINISTRY OF HIGHER AND SECONDARY

SPECIAL EDUCATION OF THE REPUBLIC OF UZBEKISTAN. – С. 67.