BIRINCHI TARTIBLI CHIZIQLI DIFFERENSIAL TENGLAMALARGA KELTIRILADIGAN GEOMETRIK VA FIZIK MASALALARNI INTEGRALLASH

Authors

  • Akramov Islombek Karim o‘g‘li Author

Keywords:

Differensial tenglamalar, muhandislik jarayonlari, ijtimoiy-iqtisodiy modellar

Abstract

Differensial tenglamalar matematikaning eng muhim va keng qo‘llaniladigan bo‘limlaridan biri bo‘lib, u tabiat hodisalarini, muhandislik jarayonlarini va ijtimoiy-iqtisodiy modellarni matematik tilda tasvirlashning asosiy vositasi hisoblanadi. Tabiatdagi ko‘pgina jarayonlar - jismning harakati, issiqlikning tarqalishi, elektr tokining o‘zgarishi, aholining o‘sishi - barchasi differensial tenglamalar orqali ifodalanadi.

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References

Boyce W.E., DiPrima R.C. Elementary Differential Equations and Boundary Value Problems. - Wiley, 2017.

Filippov A.F. Differensial tenglamalar to‘plami. - Moskva: Nauka, 1992.

Simmons G.F. Differential Equations with Applications and Historical Notes. — McGraw-Hill, 1991.

Stepanov V.V. Differensial tenglamalar kursi. - Moskva: GIFML, 1959.

Tixonov A.N., Samarskiy A.A. Matematik fizika tenglamalari. - Moskva: Nauka, 1977.

Toshmatov N.A. Differensial tenglamalar va ularning tatbiqlari. - Toshkent: O‘zbekiston, 2005.

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Published

2026-04-20

Conference Proceedings Volume

Vol. 1 No. 1 (2026): RAQAMLI JAMIYATDA FAN VA TA’LIMNING INTEGRATSIYALALASHUVI: MATEMATIKA, IQTISOD, PEDAGOGIKA VA PSIXOLOGIYANING YANGI YONDASHUVLARI mavzusidagi Respublika ilmiy-texnik anjuman (2026-yil 20-21-aprel)

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Articles

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This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.

How to Cite

Akramov , I. (2026). BIRINCHI TARTIBLI CHIZIQLI DIFFERENSIAL TENGLAMALARGA KELTIRILADIGAN GEOMETRIK VA FIZIK MASALALARNI INTEGRALLASH. Scientific Practical Conference, 1(1), 53-55. https://d-pressa.com/index.php/spc/article/view/1213