О разрешимости задачи Коши для гиперболического уравнения (на примере Самарканда)

E. Temirov; Zaripov Shahboz; Ikromov Karim Fazliddin o'g'li

Article · 2019

О разрешимости задачи Коши для гиперболического уравнения (на примере Самарканда)

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20.1002/ozmuilm/2019/i8/19810873Russian

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Authors

E. Temirov ORCID 0000-0002-0027-1367 (opens in a new tab)
Berdaq nomidagi Qoraqalpoq davlat universiteti
Zaripov Shahbozno linked profile
Maktabgacha va maktab ta'limi vazirligi
Ikromov Karim Fazliddin o'g'lino linked profile
Westminster xalqaro universiteti Toshkentda

Abstract

В статье рассматриваются вопросы темы «О разрешимости задачи Коши для гиперболического уравнения (на примере Самарканда)». Проведён анализ отечественного и зарубежного опыта. Предложены практические рекомендации.

Keywords

Bibliographic details

DRI: 20.1002/ozmuilm/2019/i8/19810873
Work type: Article
Journal: O'zMU ilmiy-uslubiy jurnaliISSN 2181-0133
Volume and issue: No. 8
Pages: 1–13
Published: 17 August 2019
Language: Russian
Subject: Matematika
Full text: Open on the publisher's page (opens in a new tab)
Passport mirror: synced 21/09/2026, 16:48, version 1

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Excluding self-citations: 7

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References

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

13 entries7 matched0 under review6 external

1.
Temirov, E. E., Hamroyev, D. Sh., & Ro'ziyev, R. Sh. (2017). Integro-differensial tenglama uchun Trikomi masalasining yechimi haqida. TDPU: fan, ta'lim va innovatsiya, 4(2), 1–13.
MatchedFuzzy match, S = 1.00→ Integro-differensial tenglama uchun Trikomi masalasining yechimi haqida
2.
Кузнецова Е.А. О разрешимости краевой задачи для уравнения дробного порядка. – М.: Наука, 1988. – 224 с.
External source
3.
O'zbekiston Respublikasining «Ta'lim to'g'risida»gi Qonuni. – Toshkent, 2020.
External source
4.
Otajonov, Sh. F., Nazarov, A. R., Qurbonova, M. U., et al. (2016). On nonlocal prolbem for a hyperbolic equation (case of Samarkand). TDPU: fan, ta'lim va innovatsiya, 3(3), 1–10.
MatchedFuzzy match, S = 1.00
5.
Jabborova U.T., Ne'matov J.J., Hasanov B.R., va boshq. Parabolik tenglama uchun Galerkin usuli bilan taqribiy yechish // Pedagogika. – 2013. – №2. – B. 40–49. https://doi.org/10.52001/pedagogika.2013.2.2.6
MatchedExact by DOI
6.
Temirov, E. E., & Asqarova, O'. B. (2016). Zararkunanda hasharotlariga og'ir metallarning ta'siri. O'zbekiston biologiya jurnali, 6(8), 1–13. DRI: 20.2001/ubj/2016/v6_i8/79147436
MatchedExact by DRI
7.
Berdiyev T.S., Wang L., Nazarov J.A. On a Cauchy problem for a fractional differential equation (case of Fergana) // O'zMU: fan, ta'lim va innovatsiya. – 2014. – №1. – B. 1–7.
MatchedFuzzy match, S = 0.98
8.
Davletova N.X. Aralash turdagi yuklangan differensial tenglama uchun teskari masala // Til va adabiyot ta'limi. – 2007. – №4. – B. 48–80.
External source
9.
Temirov E.E., Zaripova G.H., Rustamov A.P., va boshq. Mustaqillik yillarida Qashqadaryo vohasida ta'lim tizimi tarxii // Tarix va jamiyat. – 2018. – №4. – B. 1–10. DRI: 20.2002/tj/2018/i4/18223866
MatchedExact by DRI
10.
Smith J. Yuklangan differensial tenglama uchun teskari masalaning yechimi haqida // Til va adabiyot ta'limi. – 2018. – №2. – B. 13–70.
External source
11.
Wang L. Giperbolik tenglama uchun Trikomi masalasining yechimi haqida // Til va adabiyot ta'limi. – 2003. – №8. – B. 55–61.
External source
12.
Mo'minov K.T., Ro'ziyeva N.O. On a boundary value problem for a parabolic equation (case of Bukhara) // Pedagogika. – 2016. – B. 29–39.
MatchedFuzzy match, S = 1.00
13.
Kim S. (2006). Critical thinking assessment in university students. Physical Review B, 129, 432–956. DOI: 10.1103/PhysRevB.2006.426353
External source

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Citations16

[1] 1.
Temirov, E. E., Hamroyev, D. Sh., & Ro'ziyev, R. Sh. (2017). Integro-differensial tenglama uchun Trikomi masalasining yechimi haqida. TDPU: fan, ta'lim va innovatsiya, 4(2), 1–13.
MatchedFuzzy match, S = 1.00→ Integro-differensial tenglama uchun Trikomi masalasining yechimi haqida

[2] 2.
Кузнецова Е.А. О разрешимости краевой задачи для уравнения дробного порядка. – М.: Наука, 1988. – 224 с.
External source

[3] 3.
O'zbekiston Respublikasining «Ta'lim to'g'risida»gi Qonuni. – Toshkent, 2020.
External source

[4] 4.
Otajonov, Sh. F., Nazarov, A. R., Qurbonova, M. U., et al. (2016). On nonlocal prolbem for a hyperbolic equation (case of Samarkand). TDPU: fan, ta'lim va innovatsiya, 3(3), 1–10.
MatchedFuzzy match, S = 1.00

[5] 5.
Jabborova U.T., Ne'matov J.J., Hasanov B.R., va boshq. Parabolik tenglama uchun Galerkin usuli bilan taqribiy yechish // Pedagogika. – 2013. – №2. – B. 40–49. https://doi.org/10.52001/pedagogika.2013.2.2.6
MatchedExact by DOI

[6] 6.
Temirov, E. E., & Asqarova, O'. B. (2016). Zararkunanda hasharotlariga og'ir metallarning ta'siri. O'zbekiston biologiya jurnali, 6(8), 1–13. DRI: 20.2001/ubj/2016/v6_i8/79147436
MatchedExact by DRI

[7] 7.
Berdiyev T.S., Wang L., Nazarov J.A. On a Cauchy problem for a fractional differential equation (case of Fergana) // O'zMU: fan, ta'lim va innovatsiya. – 2014. – №1. – B. 1–7.
MatchedFuzzy match, S = 0.98

[8] 8.
Davletova N.X. Aralash turdagi yuklangan differensial tenglama uchun teskari masala // Til va adabiyot ta'limi. – 2007. – №4. – B. 48–80.
External source

[9] 9.
Temirov E.E., Zaripova G.H., Rustamov A.P., va boshq. Mustaqillik yillarida Qashqadaryo vohasida ta'lim tizimi tarxii // Tarix va jamiyat. – 2018. – №4. – B. 1–10. DRI: 20.2002/tj/2018/i4/18223866
MatchedExact by DRI

[10] 10.
Smith J. Yuklangan differensial tenglama uchun teskari masalaning yechimi haqida // Til va adabiyot ta'limi. – 2018. – №2. – B. 13–70.
External source

[11] 11.
Wang L. Giperbolik tenglama uchun Trikomi masalasining yechimi haqida // Til va adabiyot ta'limi. – 2003. – №8. – B. 55–61.
External source

[12] 12.
Mo'minov K.T., Ro'ziyeva N.O. On a boundary value problem for a parabolic equation (case of Bukhara) // Pedagogika. – 2016. – B. 29–39.
MatchedFuzzy match, S = 1.00

[13] 13.
Kim S. (2006). Critical thinking assessment in university students. Physical Review B, 129, 432–956. DOI: 10.1103/PhysRevB.2006.426353
External source