Integro-differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish (Namangan viloyati misolida)

Bozorov Ibrohim; Jo'rayeva Ozoda

Article · 2023

Integro-differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish (Namangan viloyati misolida)

On a boundary value problem for a hyperbolic equation

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20.1002/ozmufti/2023/v11_i5/22282050Uzbek

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Bozorov Ibrohim ORCID 0000-0002-0014-2848 (opens in a new tab)
O'zMU
Jo'rayeva Ozodano linked profile
O'zMU

Abstract

Ushbu maqolada «Integro-differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish (Namangan viloyati misolida)» mavzusi tahlil qilingan. Tadqiqotda statistik tahlil va modellashtirish usullaridan foydalanilgan. Natijalar integro-differensial tenglama samaradorligini oshirishga xizmat qiladi.

Keywords

Bibliographic details

DRI: 20.1002/ozmufti/2023/v11_i5/22282050
Work type: Article
Journal: O'zMU: fan, ta'lim va innovatsiyaISSN 2181-015X
Volume and issue: Vol. 11, No. 5
Pages: 1–10
Published: 12 September 2023
Language: Uzbek
Full text: Open on the publisher's page (opens in a new tab)
Passport mirror: synced 21/09/2026, 16:49, version 1

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References

Sources cited by this work and how they were matched to works in the registry.

15 entries3 matched2 under review10 external

1.
Волков А.Н. О разрешимости обратной задачи для параболического уравнения // Вопросы образования. – 1991. – № 8. – С. 13–116.
External source
2.
Wang L. (2011). Water use efficiency under deficit irrigation of cotton. Journal of Economic Perspectives, 140, 780–977. DOI: 10.1257/jep.2011.748473
External source
3.
Asqarova N.A. Graflarning asimptotik xossalari haqida // Til va adabiyot ta'limi. – 2015. – №7. – B. 23–61.
External source
4.
Garcia L. Issiqlik o'tkazuvchanlik tenglamasi uchun Koshi masalasining yechimi haqida // Xalq ta'limi. – 2013. – №4. – B. 50–99.
External source
5.
Johnson M., Lee J., Tanaka H. (2023). Teacher professional development in digital learning environments: a systematic review. Sustainability, 130, 131–986. DOI: 10.3390/su.2023.132667
External source
6.
Zaripov S.H. Aralash turdagi giperbolik tenglama uchun teskari masala // UrDU ilmiy axborotnomasi. – 2013. – №3. – B. 16–24.
MatchedFuzzy match, S = 0.98
7.
Лебедева О.М. О разрешимости краевой задачи для параболического уравнения // Химия и жизнь. – 2022. – № 6. – С. 84–128.
Under review
8.
Garcia L. Parabolik tenglama uchun spektral masalaning yechimi haqida. – Toshkent: O‘qituvchi, 2001. – 105 b.
External source
9.
Kenjayev B.G'., Bozorov I.T. История ремёсел в Средней Азии (на примере Самарканда) // FarPI ilmiy-texnika jurnali. – 2019. – №3. – B. 1–12.
Under review
10.
Ushinskiy K.D. Tanlangan pedagogik asarlar. – Toshkent: O'qituvchi, 1968. – 380 b.
External source
11.
Temirov E.E., Zaripov Sh.R., Ikromov K.F. О разрешимости задачи Коши для гиперболического уравненя (на примере Самарканда) // OʻzMU ilmiy-uslubiy jurnali. – 2019. – №8. – B. 1–13.
MatchedFuzzy match, S = 1.00
12.
Kim S., Anderson R. (2023). Financial inclusion and small business development. IEEE Access, 49, 739–987. DOI: 10.1109/ACCESS.2023.135060
External source
13.
Волков А.Н. О разрешимости нелокальной задачи для гиперболического уравнения. – М.: Наука, 2023. – 387 с.
External source
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Wang L. (2020). Deep residual learning for image recognition. Sustainability, 110, 692–914. https://doi.org/10.3390/su.2020.650707
External source
15.
Temirova R.Z., Qodirov R.Y., Choriyev L.D., va boshq. Aralash turdagi giperbolik tenglama uchun Koshi masalasi (Toshkent shahri misolida) // TerDU ilmiy axborotnomasi. – 2021. – №12. – B. 12–19.
MatchedFuzzy match, S = 1.00

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[1] 1.
Волков А.Н. О разрешимости обратной задачи для параболического уравнения // Вопросы образования. – 1991. – № 8. – С. 13–116.
External source

[2] 2.
Wang L. (2011). Water use efficiency under deficit irrigation of cotton. Journal of Economic Perspectives, 140, 780–977. DOI: 10.1257/jep.2011.748473
External source

[3] 3.
Asqarova N.A. Graflarning asimptotik xossalari haqida // Til va adabiyot ta'limi. – 2015. – №7. – B. 23–61.
External source

[4] 4.
Garcia L. Issiqlik o'tkazuvchanlik tenglamasi uchun Koshi masalasining yechimi haqida // Xalq ta'limi. – 2013. – №4. – B. 50–99.
External source

[5] 5.
Johnson M., Lee J., Tanaka H. (2023). Teacher professional development in digital learning environments: a systematic review. Sustainability, 130, 131–986. DOI: 10.3390/su.2023.132667
External source

[6] 6.
Zaripov S.H. Aralash turdagi giperbolik tenglama uchun teskari masala // UrDU ilmiy axborotnomasi. – 2013. – №3. – B. 16–24.
MatchedFuzzy match, S = 0.98

[7] 7.
Лебедева О.М. О разрешимости краевой задачи для параболического уравнения // Химия и жизнь. – 2022. – № 6. – С. 84–128.
Under review

[8] 8.
Garcia L. Parabolik tenglama uchun spektral masalaning yechimi haqida. – Toshkent: O‘qituvchi, 2001. – 105 b.
External source

[9] 9.
Kenjayev B.G'., Bozorov I.T. История ремёсел в Средней Азии (на примере Самарканда) // FarPI ilmiy-texnika jurnali. – 2019. – №3. – B. 1–12.
Under review

[10] 10.
Ushinskiy K.D. Tanlangan pedagogik asarlar. – Toshkent: O'qituvchi, 1968. – 380 b.
External source

[11] 11.
Temirov E.E., Zaripov Sh.R., Ikromov K.F. О разрешимости задачи Коши для гиперболического уравненя (на примере Самарканда) // OʻzMU ilmiy-uslubiy jurnali. – 2019. – №8. – B. 1–13.
MatchedFuzzy match, S = 1.00

[12] 12.
Kim S., Anderson R. (2023). Financial inclusion and small business development. IEEE Access, 49, 739–987. DOI: 10.1109/ACCESS.2023.135060
External source

[13] 13.
Волков А.Н. О разрешимости нелокальной задачи для гиперболического уравнения. – М.: Наука, 2023. – 387 с.
External source

[14] 14.
Wang L. (2020). Deep residual learning for image recognition. Sustainability, 110, 692–914. https://doi.org/10.3390/su.2020.650707
External source

[15] 15.
Temirova R.Z., Qodirov R.Y., Choriyev L.D., va boshq. Aralash turdagi giperbolik tenglama uchun Koshi masalasi (Toshkent shahri misolida) // TerDU ilmiy axborotnomasi. – 2021. – №12. – B. 12–19.
MatchedFuzzy match, S = 1.00