PROOF OF CAUCHY'S THEOREM IN GENERAL. CONCEPT OF HOMOTOPY PATH

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Выпуск: Том 3 № 3 Part 2 : Eurasian Journal of Academic Research
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Katta o’qituvchi, Karshi Engineering and Economic Institute, Karshi UNIVERSITY OF ECONOMICS AND PEDAGOGY, Karshi, Qashqadaryo,O’zbekiston.
boboxonovsharofiddin1993@gmail.com
Assistant, Karshi Engineering and Economic Institute, Karshi UNIVERSITY OF ECONOMICS AND PEDAGOGY, Karshi, Qashqadaryo,O’zbekiston.
boboxonovsharofiddin1993@gmail.com

Аннотация:

It is known that one of the important formulas for holomorphic functions is Cauchy's integral formula. Using this formula, the function given on the boundary can be restored holomorphically within the domain.

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Как цитировать:

Tufliyev , E. ., & Boboxonov, S. . (2023). PROOF OF CAUCHY’S THEOREM IN GENERAL. CONCEPT OF HOMOTOPY PATH. Евразийский журнал академических исследований, 3(3 Part 2), 48–51. извлечено от https://in-academy.uz/index.php/ejar/article/view/11064

Библиографические ссылки:

Шабат Б.В.,Введение в комплексный анализ,часть 1, М., “Наука”, 1985г.

Л.А.Айзенберг. “Формулы Карлемана в комплексном анализе” Новосибирск«Наука» 1990г.247с

Ibragimov-Dots, S., Xudoyqulov-Ass, J., & Boboxonov-Ass, S. (2022). DIRIXLE PROBLEM FOR A (z)-HARMONIC FUNCTION. Web of Scientist: International Scientific Research Journal, 3(9), 124-126.

Ibragimov, S. L., Xudoyqulov, J. X., & Boboxonov, S. S. (2022). INTEGRATION BY SUBSTITUTION. Current Issues of Bio Economics and Digitalization in the Sustainable Development of Regions, 381-385.

Xudoyqulov, J., & Boboxonov, S. (2022). GOLIZIN-KRYLOV METHOD FOR-ANALYTIC FUNCTION.

Eshmatov, B. E., Boboxonov, S., & Omonova, N. (2022). On the solvability of problems with an oblique derivative for a mixed parabolic-hyperbolic equation. Web of Scientist: International Scientific Research Journal, 3(3), 536-538.

Бозаров, Д. У. (2022). Determinantlar mavzusini mustaqil oqishga doir misollar. Журнал Физико-математические науки, 3(1).

Uralovich, B. D., Normamatovich, R. B., & Kholmatovich, K. J. (2021). Development Of Mathematics In Different Periods. European Journal of Research Development and Sustainability, 2(3), 53-54.

Bozarov, D. (2022). CHIZIQLI VA KVADRATIK MODELLASHTIRISH MAVZUSINI MUSTAQIL O ‘RGANISHGA DOIR MISOLLAR. Eurasian Journal of Mathematical Theory and Computer Sciences, 2(6), 24-28.

Uralovich, B. D. (2022). CHIZIQLI ALGEBRAIK TENGLAMALAR SISTEMALARIGA OID MASALALAR. Science and innovation, 1(A2), 163-171.

Allamova, M., & Bozarov, D. (2023). TRIGONOMETRIK TENGSIZLIKLAR YECHIMLARINING INNOVATSION QO ‘LLANILISHI. Eurasian Journal of Mathematical Theory and Computer Sciences, 3(1), 75-78.

Uralovich, B. D., Normamatovich, R. B., & O’Gli, A. Z. A. (2021). Sonlardan ildiz chiqarish haqida. Oriental renaissance: Innovative, educational, natural and social sciences, 1(4), 1428-1432.

Olimov, K. T., Tulaev, B. R., Khimmataliev, D. O., Daminov, L. O., Bozarov, D. U., & Tufliyev, E. O. (2020). Interdisciplinary integration–the basis for diagnosis of preparation for professional activity. Solid State Technology, 246-257.