On a boundary value problem for a fractional differential equation (case of Fergana) 35

Toshmatova M.J.

Abstract · 2026

On a boundary value problem for a fractional differential equation (case of Fergana) 35

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20.1002/ozmuconf2026/2026/76552200English

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Toshmatova M.J.ORCID 0000-0002-0013-4864 (opens in a new tab)
TDPU, O'zbek filologiyasi fakulteti

Abstract

The article examines on a boundary value problem for a fractional differential equation (case of Fergana) 35. A comparative analysis of international experience is provided. Practical recommendations are proposed.

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Bibliographic details

DRI: 20.1002/ozmuconf2026/2026/76552200
Work type: Abstract
Pages: 45–46
Published: 11 June 2026
Language: English
Full text: Open on the publisher's page (opens in a new tab)
Passport mirror: synced 21/09/2026, 17:50, version 1

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References

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10 entries5 matched1 under review4 external

1.
Ikromov, S. S., & Toshmatova, S. Y. (2026). Yuklangan differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish (Namangan viloyati misolida) 8. In «Zamonaviy matematikaning dolzarb muammolari» mavzusidagi xalqaro ilmiy-amaliy konferensiya (pp. 67–69). Toshkent.
Under review
2.
O'zbekiston Respublikasining «Ta'lim to'g'risida»gi Qonuni. – Toshkent, 2020.
External source
3.
Kenjayeva, I. K., Oripova, M. F., & Jabborova, U. T. (2023). Integro-differensial tenglama uchun Galerkin usuli bilan taqribiy yechish (Qoraqalpog'iston Respublikasi misolida). NavDU ilmiy axborotnomasi, 1–6. DRI: 20.1026/navdu/2023/i1/31842252
MatchedExact by DRI
4.
Jabborov U.B. Graflarning ergodik xossalari haqida (Andijon viloyati misolida) 43 // Xalq ta'limi. – 2024. – №1. – B. 11–105.
External source
5.
Xamidov Z.S. Gibbs o'lchovlarining yagonaligi haqida. – Toshkent: Iqtisodiyot, 2003. – 145 b.
External source
6.
Ismoilova R.H., Yoqubova M.Sh. O'zbek va turk tillarida ko'makchilarning qiyosiy tahlili // «Zamonaviy matematikaning dolzarb muammolari» mavzusidagi xalqaro ilmiy-amaliy konferensiya materiallari. – Toshkent, 2017. – B. 11–13. URL: https://nationaldri.uz/20.1005/buxduconf2017/2017/39751452
MatchedExact by DRI
7.
Nurmatov D.N., Shukurov K.I., Xoliqova Ch.I., va boshq. Shredinger tenglamasi uchun Galerkin usuli bilan taqribiy yechish (Andijon viloyati misolida) // O'zbekiston matematika jurnali. – 2020. – №3. – B. 9–13. DRI: 20.2001/umj/2020/v4_i3/98470500
MatchedExact by DRI
8.
Xolmatova, H. S., & Temirova, F. Z. (2020). Issiqlik oʼtkazuvchanlik tenglamasi uchun spektral masalaning yechimi haqida (Qoraqalpogʼiston Respublikasi misolida). TerDU ilmiy axborotnomasi, 12(12), 1–4.
MatchedFuzzy match, S = 1.00
9.
Asqarov K.P. Integro-differensial tenglama uchun Fur'e usuli bilan taqribiy yechish (Surxondaryo viloyati misolida) // «Uzluksiz ta'lim tizimida innovatsion yondashuvlar» mavzusidagi xalqaro ilmiy-amaliy konferensiya materiallari. – Toshkent, 2024. – B. 85–88. DRI: 20.2002/mkconf2024/2024/32735769
MatchedExact by DRI
10.
Smith J. (2026). Renewable energy transition in Central Asia. Educational Psychology Review, 53, 832–954. DOI: 10.1007/s10648.2026.530197
External source

Citing works

Works in the registry that cite this work, newest first.

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[1] 1.
Ikromov, S. S., & Toshmatova, S. Y. (2026). Yuklangan differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish (Namangan viloyati misolida) 8. In «Zamonaviy matematikaning dolzarb muammolari» mavzusidagi xalqaro ilmiy-amaliy konferensiya (pp. 67–69). Toshkent.
Under review

[2] 2.
O'zbekiston Respublikasining «Ta'lim to'g'risida»gi Qonuni. – Toshkent, 2020.
External source

[3] 3.
Kenjayeva, I. K., Oripova, M. F., & Jabborova, U. T. (2023). Integro-differensial tenglama uchun Galerkin usuli bilan taqribiy yechish (Qoraqalpog'iston Respublikasi misolida). NavDU ilmiy axborotnomasi, 1–6. DRI: 20.1026/navdu/2023/i1/31842252
MatchedExact by DRI

[4] 4.
Jabborov U.B. Graflarning ergodik xossalari haqida (Andijon viloyati misolida) 43 // Xalq ta'limi. – 2024. – №1. – B. 11–105.
External source

[5] 5.
Xamidov Z.S. Gibbs o'lchovlarining yagonaligi haqida. – Toshkent: Iqtisodiyot, 2003. – 145 b.
External source

[6] 6.
Ismoilova R.H., Yoqubova M.Sh. O'zbek va turk tillarida ko'makchilarning qiyosiy tahlili // «Zamonaviy matematikaning dolzarb muammolari» mavzusidagi xalqaro ilmiy-amaliy konferensiya materiallari. – Toshkent, 2017. – B. 11–13. URL: https://nationaldri.uz/20.1005/buxduconf2017/2017/39751452
MatchedExact by DRI

[7] 7.
Nurmatov D.N., Shukurov K.I., Xoliqova Ch.I., va boshq. Shredinger tenglamasi uchun Galerkin usuli bilan taqribiy yechish (Andijon viloyati misolida) // O'zbekiston matematika jurnali. – 2020. – №3. – B. 9–13. DRI: 20.2001/umj/2020/v4_i3/98470500
MatchedExact by DRI

[8] 8.
Xolmatova, H. S., & Temirova, F. Z. (2020). Issiqlik oʼtkazuvchanlik tenglamasi uchun spektral masalaning yechimi haqida (Qoraqalpogʼiston Respublikasi misolida). TerDU ilmiy axborotnomasi, 12(12), 1–4.
MatchedFuzzy match, S = 1.00

[9] 9.
Asqarov K.P. Integro-differensial tenglama uchun Fur'e usuli bilan taqribiy yechish (Surxondaryo viloyati misolida) // «Uzluksiz ta'lim tizimida innovatsion yondashuvlar» mavzusidagi xalqaro ilmiy-amaliy konferensiya materiallari. – Toshkent, 2024. – B. 85–88. DRI: 20.2002/mkconf2024/2024/32735769
MatchedExact by DRI

[10] 10.
Smith J. (2026). Renewable energy transition in Central Asia. Educational Psychology Review, 53, 832–954. DOI: 10.1007/s10648.2026.530197
External source