Yuklangan differensial tenglama uchun Fur'e usuli bilan taqribiy yechish (Namangan viloyati misolida)

Umida Jabborova

doi:10.52006/ozmuilm.2023.5.2.2

Article · 2023

Yuklangan differensial tenglama uchun Fur'e usuli bilan taqribiy yechish (Namangan viloyati misolida)

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20.1002/ozmuilm/2023/i2/23208025Uzbek

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Authors

Umida Jabborovano linked profile
Национальный университет Узбекистана имени Мирзо Улугбека

Abstract

Ushbu maqolada «Yuklangan differensial tenglama uchun Fur'e usuli bilan taqribiy yechish (Namangan viloyati misolida)» mavzusi tahlil qilingan. Tadqiqotda statistik tahlil va modellashtirish usullaridan foydalanilgan. Muallif tomonidan yuklangan differensial tenglama bo'yicha takliflar va tavsiyalar ishlab chiqilgan.

Keywords

Bibliographic details

DRI: 20.1002/ozmuilm/2023/i2/23208025
Work type: Article
Journal: O'zMU ilmiy-uslubiy jurnaliISSN 2181-0133
Volume and issue: No. 2
Pages: 5–15
Published: 17 February 2023
Language: Uzbek
External DOI: 10.52006/ozmuilm.2023.5.2.2 (opens in a new tab)
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 entries8 matched2 under review5 external

1.
Kamolov R.S. Kasr tartibli differensial tenglama uchun Green funksiyasi usuli bilan taqribiy yechish. – Toshkent: O‘qituvchi, 2023. – 299 b.
Under review
2.
Safarova D.K. Yuklangan differensial tenglama uchun nolokal masalaning yechimi haqida. – Toshkent: Fan, 2022. – 289 b.
External source
3.
Bloom B.S. Taxonomy of Educational Objectives. – New York: Longman, 1956. – 207 p.
External source
4.
Umarov A.U., Safarov A.Sh., Rahimova D.Z. Aralash turdagi ksr tartibli differensial tenglama uchun nolokal masala (Jizzax viloyati misolida) // Pedagogika. – 2019. – №2. – B. 44–51. https://doi.org/10.52001/pedagogika.2019.8.2.6
MatchedExact by DOI→ Aralash turdagi kasr tartibli differensial tenglama uchun nolokal masala (Jizzax viloyati misolida)
5.
Мўминов К.Т., Ёқубова К.Ғ., Эргашев А.А. О разрешимости задачи Коши для гиперболического уравнения (на примере Хорезма) 78 // ТерДУ илмий ахборотномаси. – 2022. – №5. – Б. 12–17.
MatchedFuzzy match, S = 1.00→ О разрешимости задачи Коши для гиперболического уравнения (на примере Хорезма) 78
6.
Jabborova U.T. О разрешимости задачи Коши для параболического уравнения (на примере Бухары) 82 // Matematika instituti byulleteni. – 2021. – №1. – B. 1–4.
MatchedFuzzy match, S = 1.00→ О разрешимости задачи Коши для параболического уравнения (на примере Бухары) 82
7.
Saidov Sh.K., Islomova N.S., Xamidova Sh.O., va boshq. Elektr tarmog'i texnologik parametrlarini genetik algoritm yordamida optimallashtirish // Ilm-fan va texnika taraqqiyoti. – 2020. – B. 1–12.
MatchedFuzzy match, S = 1.00→ Elektr tarmog'i texnologik parametrlarini genetik algoritm yordamida optimallashtirish
8.
Shukurov V.F., Hasanov T.Z., Smith J. Giperbolik tenglama uchun Fur'e usuli bilan taqribiy yechish (Sirdaryo vioyati misolida) // O'zbekiston matematika jurnali. – 2021. – №3. – B. 1–13.
MatchedFuzzy match, S = 1.00→ Giperbolik tenglama uchun Fur'e usuli bilan taqribiy yechish (Sirdaryo viloyati misolida)
9.
Ne'matova F.E. Kasr tartibli differensial tenglama uchun chegaraviy masalaning yechimi haqida. – Toshkent: O‘qituvchi, 2010. – 193 b.
External source
10.
Egamberdiyev N.T. Temuriylar davri o'zbek adabiyotida mifologik motivlar masalasi: fan nomzodi (PhD) diss. avtoreferati. – Toshkent, 2014. – 119 b.
Under review
11.
Ne'matov H.M. Lie algebralarining ergodik xossalari haqida // Til va adabiyot ta'limi. – 2011. – №12. – B. 47–66.
External source
12.
Mamatova N.O. Gibbs o'lchovlarining yagonaligi haqida // «Zamonaviy matematikaning dolzarb muammolari» mavzusidagi xalqaro ilmiy-amaliy konferensiya materiallari. – Toshkent, 2016. – B. 19–22. – DRI 20.1005/buxduconf2016/2016/66695910
MatchedExact by DRI→ Gibbs o'lchovlarining yagonaligi haqida
13.
Toshpo'latov K.J. ELLIPTIK TENGLAMA UCHUN CHEGARAVIY MASALANING YECHIMI HAQIDA (TOSHKENT VILOYATI MISOLIDA). – Toshkent: Fan, 2020. – 293 b.
MatchedFuzzy match, S = 1.00→ Elliptik tenglama uchun chegaraviy masalaning yechimi haqida (Toshkent viloyati misolida)
14.
Müller K. (2022). Gamification in education: a systematic review. Physical Review B, 80, 519–930. DOI: 10.1103/PhysRevB.2022.321540
External source
15.
Abdullayev N.U. Shredinger tenglamasi uchun Koshi masalasining eychimi haqida. – Toshkent: UrDU, 2019. – 140 b. DRI: 20.1012/books/b2019/54239688
MatchedExact by DRI→ Shredinger tenglamasi uchun Koshi masalasining yechimi haqida

Citing works

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

XIX asr oxiri – XX asr boshlarida Samarqandda matbuot tarixi (Xorazm viloyati misolida)
Authors: Axmedov Alisher, Normatova S.I.
DRI20.2002/mkfan2026/2026/12328718 Open on nationaldri.uzAbstract2views0downloads
Year2026
Citations0
Aralash turdagi elliptik tenglama uchun Trikomi masalasi (Surxondaryo viloyati misolida) 52
Authors: Jo'rayev Shavkat, Qurbonova Ch.R.Iqtisodiyot va innovatsiyalar
DRI20.2002/ii/2024/i1/76399150 Open on nationaldri.uzArticle11views0downloads
Year2024
Citations3

[1] 1.
Kamolov R.S. Kasr tartibli differensial tenglama uchun Green funksiyasi usuli bilan taqribiy yechish. – Toshkent: O‘qituvchi, 2023. – 299 b.
Under review

[2] 2.
Safarova D.K. Yuklangan differensial tenglama uchun nolokal masalaning yechimi haqida. – Toshkent: Fan, 2022. – 289 b.
External source

[3] 3.
Bloom B.S. Taxonomy of Educational Objectives. – New York: Longman, 1956. – 207 p.
External source

[4] 4.
Umarov A.U., Safarov A.Sh., Rahimova D.Z. Aralash turdagi ksr tartibli differensial tenglama uchun nolokal masala (Jizzax viloyati misolida) // Pedagogika. – 2019. – №2. – B. 44–51. https://doi.org/10.52001/pedagogika.2019.8.2.6
MatchedExact by DOI→ Aralash turdagi kasr tartibli differensial tenglama uchun nolokal masala (Jizzax viloyati misolida)

[5] 5.
Мўминов К.Т., Ёқубова К.Ғ., Эргашев А.А. О разрешимости задачи Коши для гиперболического уравнения (на примере Хорезма) 78 // ТерДУ илмий ахборотномаси. – 2022. – №5. – Б. 12–17.
MatchedFuzzy match, S = 1.00→ О разрешимости задачи Коши для гиперболического уравнения (на примере Хорезма) 78

[6] 6.
Jabborova U.T. О разрешимости задачи Коши для параболического уравнения (на примере Бухары) 82 // Matematika instituti byulleteni. – 2021. – №1. – B. 1–4.
MatchedFuzzy match, S = 1.00→ О разрешимости задачи Коши для параболического уравнения (на примере Бухары) 82

[7] 7.
Saidov Sh.K., Islomova N.S., Xamidova Sh.O., va boshq. Elektr tarmog'i texnologik parametrlarini genetik algoritm yordamida optimallashtirish // Ilm-fan va texnika taraqqiyoti. – 2020. – B. 1–12.
MatchedFuzzy match, S = 1.00→ Elektr tarmog'i texnologik parametrlarini genetik algoritm yordamida optimallashtirish

[8] 8.
Shukurov V.F., Hasanov T.Z., Smith J. Giperbolik tenglama uchun Fur'e usuli bilan taqribiy yechish (Sirdaryo vioyati misolida) // O'zbekiston matematika jurnali. – 2021. – №3. – B. 1–13.
MatchedFuzzy match, S = 1.00→ Giperbolik tenglama uchun Fur'e usuli bilan taqribiy yechish (Sirdaryo viloyati misolida)

[9] 9.
Ne'matova F.E. Kasr tartibli differensial tenglama uchun chegaraviy masalaning yechimi haqida. – Toshkent: O‘qituvchi, 2010. – 193 b.
External source

[10] 10.
Egamberdiyev N.T. Temuriylar davri o'zbek adabiyotida mifologik motivlar masalasi: fan nomzodi (PhD) diss. avtoreferati. – Toshkent, 2014. – 119 b.
Under review

[11] 11.
Ne'matov H.M. Lie algebralarining ergodik xossalari haqida // Til va adabiyot ta'limi. – 2011. – №12. – B. 47–66.
External source

[12] 12.
Mamatova N.O. Gibbs o'lchovlarining yagonaligi haqida // «Zamonaviy matematikaning dolzarb muammolari» mavzusidagi xalqaro ilmiy-amaliy konferensiya materiallari. – Toshkent, 2016. – B. 19–22. – DRI 20.1005/buxduconf2016/2016/66695910
MatchedExact by DRI→ Gibbs o'lchovlarining yagonaligi haqida

[13] 13.
Toshpo'latov K.J. ELLIPTIK TENGLAMA UCHUN CHEGARAVIY MASALANING YECHIMI HAQIDA (TOSHKENT VILOYATI MISOLIDA). – Toshkent: Fan, 2020. – 293 b.
MatchedFuzzy match, S = 1.00→ Elliptik tenglama uchun chegaraviy masalaning yechimi haqida (Toshkent viloyati misolida)

[14] 14.
Müller K. (2022). Gamification in education: a systematic review. Physical Review B, 80, 519–930. DOI: 10.1103/PhysRevB.2022.321540
External source

[15] 15.
Abdullayev N.U. Shredinger tenglamasi uchun Koshi masalasining eychimi haqida. – Toshkent: UrDU, 2019. – 140 b. DRI: 20.1012/books/b2019/54239688
MatchedExact by DRI→ Shredinger tenglamasi uchun Koshi masalasining yechimi haqida