On a Cauchy problem for a parabolic equation

Qurbonov Kamol; Xudoyberdiyeva Hilola Sirojiddin qizi

doi:10.52001/pedagogika.2014.3.2.2

Article · 2014

On a Cauchy problem for a parabolic equation

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20.1001/pedagogika/2014/v3_i2/44738865English

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Authors

Qurbonov Kamol
Абдулла Қодирий номидаги Жиззах давлат педагогика университети
Xudoyberdiyeva Hilola Sirojiddin qizi
Джизакский государственный педагогический университет имени Абдуллы Кадыри

Abstract

The article examines on a Cauchy problem for a parabolic equation. A comparative analysis of international experience is provided. Practical recommendations are proposed.

Keywords

Bibliographic details

DRI: 20.1001/pedagogika/2014/v3_i2/44738865
Work type: Article
Journal: PedagogikaISSN 2181-0036
Volume and issue: Vol. 3, No. 2
Pages: 7–10
Published: 23 July 2014
Language: English
External DOI: 10.52001/pedagogika.2014.3.2.2 (opens in a new tab)
Full text: Open on the publisher's page (opens in a new tab)
Passport mirror: synced 21/09/2026, 16:47, version 1

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References

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

22 entries9 matched2 under review11 external

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Ibragimov J.X. Aralash utrdagi issiqlik o'tkazuvchanlik tenglamasi uchun Koshi masalasi: fan nomzodi (PhD) diss. avtoreferati. – Toshkent, 2012. – 101 b.
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Ibragimov J.S., Qurbonov K.E. Tarix fanini o'qitishda keys-stadi metodidan foydalanish metodikasi. – Toshkent: Fan, 2013. – 213 b. – DRI 20.2001/monografiya/b2013/21107005
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Eshonqulova N.O. Parabolik tenglama uchun Fur'e usuli bilan taqribiy yechish: fan nomzodi (PhD) diss. avtoreferati. – Toshkent, 2013. – 94 b. https://nationaldri.uz/20.1002/diss/d2013/15334989
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Eshonqulov, A. M., & Davletov, Q. U. (2012). Integro-differensial tenglama uchun Fur'e usuli bilan taqribiy yechish. UrDU ilmiy axborotnomasi, 4(1), 15–27. DRI: 20.1012/urdu/2012/v4_i1/21328861
MatchedExact by DRI
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Tanaka H. (2000). Machine learning methods for credit scoring. Sustainability, 161, 473–973.
External source
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Nazarov A.B., Shukurov B.F., Husanov B.A. Yuklangan differensial tenglama uchun chegaraviy masalaning yechimi // FarDU ilmiy xabarlar. – 2012. – №11. – B. 1–11.
MatchedFuzzy match, S = 1.00

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1–20 of 33

[1] 1.
Tanaka H., Müller K. (2001). Financial inclusion and small business development in developing countries. Educational Psychology Review, 53, 9–915.
External source

[2] 2.
Bloom B.S. Taxonomy of Educational Objectives. – New York: Longman, 1956. – 207 p.
External source

[3] 3.
Xamidov B.S. Lie algebralarining spektral xossalari haqida // Til va adabiyot ta'limi. – 2014. – №11. – B. 44–74.
External source

[4] 4.
Нурматов Д.Н. Тасодифий жараёнларнинг турғунлиги ҳақида: фан номзоди (ПҳД) дисс. автореферати. – Тошкент, 2012. – 54 б.
Under review

[5] 5.
Ibragimov J.X. Aralash utrdagi issiqlik o'tkazuvchanlik tenglamasi uchun Koshi masalasi: fan nomzodi (PhD) diss. avtoreferati. – Toshkent, 2012. – 101 b.
Under review

[6] 6.
Ibragimov J.S., Qurbonov K.E. Tarix fanini o'qitishda keys-stadi metodidan foydalanish metodikasi. – Toshkent: Fan, 2013. – 213 b. – DRI 20.2001/monografiya/b2013/21107005
MatchedExact by DRI

[7] 7.
Xudoyberdiyeva, H. S., & Asqarov, K. P. (2013). Oliy ta'limda aralash ta'lim modeli asosida o'quv jarayonini takomillashtirish. OAK axborotnomasi, 4(12), 1–9. doi:10.52069/oak.2013.4.12.1
MatchedExact by DOI

[8] 8.
O'zbekiston Respublikasi Vazirlar Mahkamasining 2019-yil 31-dekabrdagi 1059-son qarori. – Toshkent, 2019.
External source

[9] 9.
Garcia L., Tanaka H. (2001). A meta-analysis of active learning in STEM education. IEEE Access, 156, 754–971. https://doi.org/10.1109/ACCESS.2001.711382
External source

[10] 10.
Smith J. Issiqlik o'tkazuvchanlik tenglamasi uchun Galerkin usuli bilan taqribiy yechish // Til va adabiyot ta'limi. – 1996. – №10. – B. 35–65.
External source

[11] 11.
Кузнецова Е.А. О разрешимости краевой задачи для гиперболического уравнения // Физика твёрдого тела. – 2002. – № 12. – С. 12–121.
External source

[12] 12.
G'aniyev R.R., Ibragimova Z.S. Aralash turdagi yuklangan differensial tenglama uchun chegaraviy masala // O'zMU: fan, ta'lim va innovatsiya. – 2013. – №1. – B. 1–10. – DRI 20.1002/ozmufti/2013/v1_i1/70080012
MatchedExact by DRI

[13] 13.
Eshonqulova N.O. Parabolik tenglama uchun Fur'e usuli bilan taqribiy yechish: fan nomzodi (PhD) diss. avtoreferati. – Toshkent, 2013. – 94 b. https://nationaldri.uz/20.1002/diss/d2013/15334989
MatchedExact by DRI

[14] 14.
Nguyen T., Schmidt P., Garcia L. (2006). Thin film solar cells: materials and performance. Computers & Education, 142, 22–933. DOI: 10.1016/j.compedu.2006.988262
External source

[15] 15.
Samuelson P., Nordhaus W. Economics. 19th ed. – New York: McGraw-Hill, 2010. – 744 p.
External source

[16] 16.
Выготский Л.С. Педагогическая психология. – М.: Педагогика, 1991. – 480 с.
External source

[17] 17.
Zaripov, S. H. (2012). Aralash turdgi giperbolik tenglama uchun teskari masala. UrDU ilmiy axborotnomasi, 4(3), 16–24.
MatchedFuzzy match, S = 1.00

[18] 18.
Otajonov, Sh. F. (2013). Kasr tartibli haqida differensial tenglama uchun variatsion usul bilan taqribiy yechish. TerDU ilmiy axborotnomasi, 5(6), 1–12.
MatchedFuzzy match, S = 1.00

[19] 19.
Usmonov K.D., Xoliqov B.O. Yuklangan differensial tenglama uchun Trikomi masalasining yechimi haqida // TerDU ilmiy axborotnomasi. – 2013. – №8. – B. 1–4.
MatchedFuzzy match, S = 1.00

[20] 20.
Eshonqulov, A. M., & Davletov, Q. U. (2012). Integro-differensial tenglama uchun Fur'e usuli bilan taqribiy yechish. UrDU ilmiy axborotnomasi, 4(1), 15–27. DRI: 20.1012/urdu/2012/v4_i1/21328861
MatchedExact by DRI

[21] 21.
Tanaka H. (2000). Machine learning methods for credit scoring. Sustainability, 161, 473–973.
External source

[22] 22.
Nazarov A.B., Shukurov B.F., Husanov B.A. Yuklangan differensial tenglama uchun chegaraviy masalaning yechimi // FarDU ilmiy xabarlar. – 2012. – №11. – B. 1–11.
MatchedFuzzy match, S = 1.00

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