Parabolik tenglama uchun Galerkin usuli bilan taqribiy yechish

Jabborova Umida Tohir qizi; Ne'matov J.J.; Hasanov Bobur Ravshan o'g'li; Jumayeva Durdona

doi:10.52001/pedagogika.2013.2.2.6

Article · 2013

Parabolik tenglama uchun Galerkin usuli bilan taqribiy yechish

On a nonlocal problem for a fractional differential equation

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20.1001/pedagogika/2013/v2_i2/43423245Uzbek

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Authors

Jabborova Umida Tohir qizino linked profile
O'zMU, Matematika fakulteti
Ne'matov J.J.ORCID 0000-0002-0014-3613 (opens in a new tab)
Mirzo Ulug'bek nomidagi O'zbekiston Milliy universiteti
Hasanov Bobur Ravshan o'g'lino linked profile
Seoul National University
Jumayeva Durdonano linked profile
O'zMU, Matematika fakulteti

Abstract

Ushbu maqolada «Parabolik tenglama uchun Galerkin usuli bilan taqribiy yechish» mavzusi tahlil qilingan. Maqolada xorijiy va mahalliy tajriba qiyosiy tahlil qilingan. Natijalar parabolik tenglama samaradorligini oshirishga xizmat qiladi.

Keywords

Bibliographic details

DRI: 20.1001/pedagogika/2013/v2_i2/43423245
Work type: Article
Journal: PedagogikaISSN 2181-0036
Volume and issue: Vol. 2, No. 2
Pages: 40–49
Published: 2 November 2013
Language: Uzbek
External DOI: 10.52001/pedagogika.2013.2.2.6 (opens in a new tab)
Full text: Open on the publisher's page (opens in a new tab)
Passport mirror: synced 21/09/2026, 16:47, version 1

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References

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

17 entries6 matched0 under review11 external

1.
Norqulova, M. A., & Jumayeva, D. I. (2012). О разрешимости задачи Коши для уравнения дробного порядка. TerDU ilmiy axborotnomasi, 4(1), 1–4. https://nationaldri.uz/20.1011/terdu/2012/v4_i1/63095002
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2.
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Волков А.Н. О разрешимости краевой задачи для уравнения дробного порядка. – М.: Наука, 2013. – 362 с.
External source
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Морозова Н.Г. О разрешимости краевой задачи для параболического уравнения // Вопросы истории. – 2005. – № 11. – С. 39–118.
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Egamberdiyeva S.Sh. Integro-differensial tenglama uchun nolokal masalaning yechimi haqida // Til va adabiyot ta'limi. – 2002. – №12. – B. 40–68.
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Volkov A.N. Kasr tartibli differensial tenglama uchun Fur'e usuli bilan taqribiy yechish // Xalq ta'limi. – 2010. – №1. – B. 89–104.
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O'zbekiston Respublikasining «Ta'lim to'g'risida»gi Qonuni. – Toshkent, 2020.
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Mirzayeva Z.V. Samarqand viloyati farmatsevtika investitsion jozibadorligini baholash // TerDU ilmiy axborotnomasi. – 2012. – №9. – B. 1–5.
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Rasulov, G'. B., & Jumayeva, D. I. (2013). Alisher Navoiy ijodida mifologik motivlarning badiiy talqini. O'zMU xabarlari, 1(3), 1–5.
MatchedFuzzy match, S = 1.00
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Tanaka H., Kim S. (2008). Renewable energy transition in Central Asia. Energy Policy, 68, 638–923. DOI: 10.1016/j.enpol.2008.583175
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Durdiyeva, R. Sh. (2012). О разрешимости краевой задачи для параболического haqida уравнения. Toshkent.
MatchedFuzzy match, S = 1.00
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Nurmatov, D. N. (2012). Tasodifiy jarayonlaning turg'unligi haqida. Toshkent.
MatchedFuzzy match, S = 0.99

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1–20 of 48

[1] 1.
Norqulova, M. A., & Jumayeva, D. I. (2012). О разрешимости задачи Коши для уравнения дробного порядка. TerDU ilmiy axborotnomasi, 4(1), 1–4. https://nationaldri.uz/20.1011/terdu/2012/v4_i1/63095002
MatchedExact by DRI→ О разрешимости задачи Коши для уравнения дробного порядка

[2] 2.
Müller K. (1999). Teacher professional development in digital learning environments. Physical Review B, 41, 461–931. https://doi.org/10.1103/PhysRevB.1999.682731
External source

[3] 3.
Silva R., Anderson R. (2011). Soil salinity mapping using remote sensing data: a systematic review. IEEE Access, 54, 831–912.
External source

[4] 4.
Волков А.Н. О разрешимости краевой задачи для уравнения дробного порядка. – М.: Наука, 2013. – 362 с.
External source

[5] 5.
Морозова Н.Г. О разрешимости краевой задачи для параболического уравнения // Вопросы истории. – 2005. – № 11. – С. 39–118.
External source

[6] 6.
Egamberdiyeva S.Sh. Integro-differensial tenglama uchun nolokal masalaning yechimi haqida // Til va adabiyot ta'limi. – 2002. – №12. – B. 40–68.
External source

[7] 7.
Olimov E.S., Nurmatov Sh.N., Jabborova U.T., va boshq. Zamonaviy o'zbek adabiyotida ramzyi obrazlar masalasi // O'zDJTU ilmiy-uslubiy jurnali. – 2012. – №3. – B. 29–40. URL: https://nationaldri.uz/20.1023/ozdjtuilm/2012/v2_i3/71504001
MatchedExact by DRI

[8] 8.
Volkov A.N. Kasr tartibli differensial tenglama uchun Fur'e usuli bilan taqribiy yechish // Xalq ta'limi. – 2010. – №1. – B. 89–104.
External source

[9] 9.
O'zbekiston Respublikasining «Ta'lim to'g'risida»gi Qonuni. – Toshkent, 2020.
External source

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

[11] 11.
Mirzayeva Z.V. Samarqand viloyati farmatsevtika investitsion jozibadorligini baholash // TerDU ilmiy axborotnomasi. – 2012. – №9. – B. 1–5.
MatchedFuzzy match, S = 1.00

[12] 12.
Chen Y. (2001). Thin film solar cells: materials and performance. Journal of Chemical Education, 170, 4–970. https://doi.org/10.1021/acs.jchemed.2001.443489
External source

[13] 13.
Hamroyeva D.S. Lie algebralarining spektral xossalari haqida // Til va adabiyot ta'limi. – 2006. – №10. – B. 47–76.
External source

[14] 14.
Rasulov, G'. B., & Jumayeva, D. I. (2013). Alisher Navoiy ijodida mifologik motivlarning badiiy talqini. O'zMU xabarlari, 1(3), 1–5.
MatchedFuzzy match, S = 1.00

[15] 15.
Tanaka H., Kim S. (2008). Renewable energy transition in Central Asia. Energy Policy, 68, 638–923. DOI: 10.1016/j.enpol.2008.583175
External source

[16] 16.
Durdiyeva, R. Sh. (2012). О разрешимости краевой задачи для параболического haqida уравнения. Toshkent.
MatchedFuzzy match, S = 1.00

[17] 17.
Nurmatov, D. N. (2012). Tasodifiy jarayonlaning turg'unligi haqida. Toshkent.
MatchedFuzzy match, S = 0.99

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