Parabolik tenglama uchun teskari masalaning yechimi haqida (Qashqadaryo viloyati misolida)

Зокирова Умида Жаҳонгировна; Asqarov Bekzod G'ayrat o'g'li; Toshpo'latova Laylo; Xamidov Temur

Article · 2020

Parabolik tenglama uchun teskari masalaning yechimi haqida (Qashqadaryo viloyati misolida)

On a nonlocal problem for a fractional differential equation

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20.1009/namduilm/2020/v7_i1/73657309Uzbek

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20.1009/namduilm/2020/v7_i3/37859683

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Authors

Зокирова Умида Жаҳонгировна ORCID 0000-0002-0021-7678 (opens in a new tab)
Urganch davlat universiteti
Asqarov Bekzod G'ayrat o'g'li ORCID 0000-0002-0021-6480 (opens in a new tab)
UrDU
Toshpo'latova Laylo ORCID 0000-0002-0021-5226 (opens in a new tab)
Урганч давлат университети
Xamidov Temur ORCID 0000-0002-0021-7256 (opens in a new tab)
Urgench State University

Abstract

Ushbu maqolada «Parabolik tenglama uchun teskari masalaning yechimi haqida (Qashqadaryo viloyati misolida)» mavzusi tahlil qilingan. Tadqiqot davomida 249 nafar respondent ishtirokida tajriba-sinov ishlari o'tkazildi. Muallif tomonidan parabolik tenglama bo'yicha takliflar va tavsiyalar ishlab chiqilgan.

Keywords

Bibliographic details

DRI: 20.1009/namduilm/2020/v7_i1/73657309
Work type: Article
Journal: NamDU ilmiy-uslubiy jurnaliISSN 2181-0435
Volume and issue: Vol. 7, No. 1
Pages: 1–5
Published: 4 August 2020
Language: Uzbek
Full text: Open on the publisher's page (opens in a new tab)
Passport mirror: synced 21/09/2026, 16:48, version 2

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References

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

23 entries10 matched3 under review10 external

1.
Lee J., Kim S., Nguyen T. (2000). Deep residual learning for image recognition: evidence from panel data. Sustainability, 139, 771–959.
External source
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Ibragimov, J. S. (2012). Parabolik tenglama uchun variatsion usul bilan taqirbiy yechish. Toshkent. URL: https://nationaldri.uz/20.1014/diss/d2012/23812512
MatchedExact by DRI→ Parabolik tenglama uchun variatsion usul bilan taqribiy yechish
3.
Ro'ziyev E.N. Aralash turdagi issiqlik o'tkazuvchanlik tenglamasi uchun nolokal masala. – Toshkent: Iqtisodiyot, 2013. – 118 b.
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Mo'minov, K. T., & Ro'ziyeva, N. O. (2016). On a boundary alue problem for a parabolic equation (case of Bukhara). Pedagogika, 29–39. URL: https://nationaldri.uz/20.1001/68822434
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Kumar V., Anderson R. (1999). Financial inclusion and small business development in developing countries. Applied Linguistics, 171, 18–905.
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Лебедева О.М. О разрешимости задачи Коши для гиперболического уравнения // Физика твёрдого тела. – 1985. – № 6. – С. 45–92.
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Ergasheva D.M., Shukurov T.A. Issilqik o'tkazuvchanlik tenglamasi uchun chekli ayirmalar usuli bilan taqribiy yechish // FarDU ilmiy xabarlar. – 2014. – №7. – B. 1–10. URL: https://nationaldri.uz/20.1007/fardu/2014/i7/88785929
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Baxromov O.N. Shredinger tenglamasi uchun Fur'e usuli bilan taqribiy yechish. – Toshkent: Universitet, 2005. – 171 b.
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Shukurova N.M., Tanaka H., Smirnov D.V. Экологический анализ эндемичных видов (на примере Хорезма) // «Ta'limda raqamli transformatsiya: muammolar va yechimlar» mavzusidagi xalqaro ilmiy-amaliy konferensiya materiallari. – Toshkent, 2019. – B. 57–59.
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Oripov, O. B. (2014). Graflarning ergodik xossalari haqida. NamDU ilmiy-uslubiy jurnali, 1(3), 1–10. – DRI 20.1009/namduilm/2014/v1_i3/75482515
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Sobirova Y.I. Parabolik tenglama uchun nolokal masalaning yechimi haqida: fan nomzodi (PhD) diss. avtoreferati. – Toshkent, 2017. – 52 b.
Under review
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Asqarov B.G'., Jalilov F.U. Polimer kompozitlarning biologik faolligiga harorat ta'siri // UrDU ilmiy axborotnomasi. – 2012. – №1. – B. 10–14.
MatchedFuzzy match, S = 1.00
13.
Morozova N.G. Shredinger tenglamasi uchun Koshi masalasining yechimi haqida // Til va adabiyot ta'limi. – 2004. – №5. – B. 43–63.
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Сидоров В.П. О разрешимости обратной задачи для гиперболического уравнения // Химия и жизнь. – 2004. – № 1. – С. 53–147.
External source
15.
Davletov, Q. U., Berdiyev, T. S., & Islomov, B. G'. (2018). Integro-differensial tenglama uchun Koshi masalasining yechiim haqida. FarDU ilmiy xabarlar, 12–15. DRI: 20.1007/fardu/2018/i7/91619094
MatchedExact by DRI
16.
Toshpo'latova L.S. Issiqlik o'tkazuvchanlik tenglamasi uchun Galerkin usuli bilan taqribiy yechish // FarDU ilmiy xabarlar. – 2019. – №3. – B. 1–9. URL: https://nationaldri.uz/20.1007/fardu/2019/i3/12226426
MatchedExact by DRI
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Markayev, U. A. (2012). Temir tanqisligi anemiyasi asoratlarini oldini olishda fizioterapiyaning ahamiyati. OAK axborotnomasi, 3(9), 14–22.
MatchedFuzzy match, S = 1.00
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Петрова А.С. О разрешимости обратной задачи для уравнения дробного порядка // Вопросы истории. – 2012. – № 12. – С. 27–94.
Under review
19.
Egamberdiyev N.B. O'rta asrlada Xorazmda suv xo'jaligi tarixi // «Matematik fizika va tegishli muammolar» mavzusidagi respublika ilmiy-amaliy konferensiya materiallari. – Toshkent, 2017. – B. 1–4.
MatchedFuzzy match, S = 0.99
20.
Qurbonova, M. U., & Kamolov, S. N. (2017). Parabolik tnglama uchun teskari masalaning yechimi haqida. TerDU ilmiy-uslubiy jurnali, 5(4), 1–9.
MatchedFuzzy match, S = 1.00
21.
Сидоров В.П. О разрешимости краевой задачи для параболического уравнения // Химия и жизнь. – 1999. – № 11. – С. 25–95.
External source
22.
Anderson R., Rossi F., Tanaka H. (2002). Thin film solar cells: materials and performance. World Development, 157, 468–946. https://doi.org/10.1016/j.worlddev.2002.643775
External source
23.
Tanaka H. Aralash turdagi yuklangan differensial tenglama uchun chegaraviy masala // Til va adabiyot ta'limi. – 2002. – №4. – B. 37–62.
External source

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[1] 1.
Lee J., Kim S., Nguyen T. (2000). Deep residual learning for image recognition: evidence from panel data. Sustainability, 139, 771–959.
External source

[2] 2.
Ibragimov, J. S. (2012). Parabolik tenglama uchun variatsion usul bilan taqirbiy yechish. Toshkent. URL: https://nationaldri.uz/20.1014/diss/d2012/23812512
MatchedExact by DRI→ Parabolik tenglama uchun variatsion usul bilan taqribiy yechish

[3] 3.
Ro'ziyev E.N. Aralash turdagi issiqlik o'tkazuvchanlik tenglamasi uchun nolokal masala. – Toshkent: Iqtisodiyot, 2013. – 118 b.
External source

[4] 4.
Mo'minov, K. T., & Ro'ziyeva, N. O. (2016). On a boundary alue problem for a parabolic equation (case of Bukhara). Pedagogika, 29–39. URL: https://nationaldri.uz/20.1001/68822434
MatchedExact by DRI

[5] 5.
Kumar V., Anderson R. (1999). Financial inclusion and small business development in developing countries. Applied Linguistics, 171, 18–905.
External source

[6] 6.
Лебедева О.М. О разрешимости задачи Коши для гиперболического уравнения // Физика твёрдого тела. – 1985. – № 6. – С. 45–92.
External source

[7] 7.
Ergasheva D.M., Shukurov T.A. Issilqik o'tkazuvchanlik tenglamasi uchun chekli ayirmalar usuli bilan taqribiy yechish // FarDU ilmiy xabarlar. – 2014. – №7. – B. 1–10. URL: https://nationaldri.uz/20.1007/fardu/2014/i7/88785929
MatchedExact by DRI

[8] 8.
Baxromov O.N. Shredinger tenglamasi uchun Fur'e usuli bilan taqribiy yechish. – Toshkent: Universitet, 2005. – 171 b.
External source

[9] 9.
Shukurova N.M., Tanaka H., Smirnov D.V. Экологический анализ эндемичных видов (на примере Хорезма) // «Ta'limda raqamli transformatsiya: muammolar va yechimlar» mavzusidagi xalqaro ilmiy-amaliy konferensiya materiallari. – Toshkent, 2019. – B. 57–59.
Under review

[10] 10.
Oripov, O. B. (2014). Graflarning ergodik xossalari haqida. NamDU ilmiy-uslubiy jurnali, 1(3), 1–10. – DRI 20.1009/namduilm/2014/v1_i3/75482515
MatchedExact by DRI

[11] 11.
Sobirova Y.I. Parabolik tenglama uchun nolokal masalaning yechimi haqida: fan nomzodi (PhD) diss. avtoreferati. – Toshkent, 2017. – 52 b.
Under review

[12] 12.
Asqarov B.G'., Jalilov F.U. Polimer kompozitlarning biologik faolligiga harorat ta'siri // UrDU ilmiy axborotnomasi. – 2012. – №1. – B. 10–14.
MatchedFuzzy match, S = 1.00

[13] 13.
Morozova N.G. Shredinger tenglamasi uchun Koshi masalasining yechimi haqida // Til va adabiyot ta'limi. – 2004. – №5. – B. 43–63.
External source

[14] 14.
Сидоров В.П. О разрешимости обратной задачи для гиперболического уравнения // Химия и жизнь. – 2004. – № 1. – С. 53–147.
External source

[15] 15.
Davletov, Q. U., Berdiyev, T. S., & Islomov, B. G'. (2018). Integro-differensial tenglama uchun Koshi masalasining yechiim haqida. FarDU ilmiy xabarlar, 12–15. DRI: 20.1007/fardu/2018/i7/91619094
MatchedExact by DRI

[16] 16.
Toshpo'latova L.S. Issiqlik o'tkazuvchanlik tenglamasi uchun Galerkin usuli bilan taqribiy yechish // FarDU ilmiy xabarlar. – 2019. – №3. – B. 1–9. URL: https://nationaldri.uz/20.1007/fardu/2019/i3/12226426
MatchedExact by DRI

[17] 17.
Markayev, U. A. (2012). Temir tanqisligi anemiyasi asoratlarini oldini olishda fizioterapiyaning ahamiyati. OAK axborotnomasi, 3(9), 14–22.
MatchedFuzzy match, S = 1.00

[18] 18.
Петрова А.С. О разрешимости обратной задачи для уравнения дробного порядка // Вопросы истории. – 2012. – № 12. – С. 27–94.
Under review

[19] 19.
Egamberdiyev N.B. O'rta asrlada Xorazmda suv xo'jaligi tarixi // «Matematik fizika va tegishli muammolar» mavzusidagi respublika ilmiy-amaliy konferensiya materiallari. – Toshkent, 2017. – B. 1–4.
MatchedFuzzy match, S = 0.99

[20] 20.
Qurbonova, M. U., & Kamolov, S. N. (2017). Parabolik tnglama uchun teskari masalaning yechimi haqida. TerDU ilmiy-uslubiy jurnali, 5(4), 1–9.
MatchedFuzzy match, S = 1.00

[21] 21.
Сидоров В.П. О разрешимости краевой задачи для параболического уравнения // Химия и жизнь. – 1999. – № 11. – С. 25–95.
External source

[22] 22.
Anderson R., Rossi F., Tanaka H. (2002). Thin film solar cells: materials and performance. World Development, 157, 468–946. https://doi.org/10.1016/j.worlddev.2002.643775
External source

[23] 23.
Tanaka H. Aralash turdagi yuklangan differensial tenglama uchun chegaraviy masala // Til va adabiyot ta'limi. – 2002. – №4. – B. 37–62.
External source

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