Integro-differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish

K. Usmonov; Bozorov Ibrohim

doi:10.52002/tdpuilm.2016.1.12.1

Article · 2016

Integro-differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish

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20.1001/tdpuilm/2016/v1_i12/71931091Uzbek

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Authors

K. Usmonov
O'zMU, Matematika fakulteti
Bozorov Ibrohimno linked profile
O'zMU, Matematika fakulteti

Abstract

Ushbu maqolada «Integro-differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish» mavzusi tahlil qilingan. Tadqiqotda statistik tahlil va modellashtirish usullaridan foydalanilgan. Muallif tomonidan integro-differensial tenglama bo'yicha takliflar va tavsiyalar ishlab chiqilgan.

Keywords

Bibliographic details

DRI: 20.1001/tdpuilm/2016/v1_i12/71931091
Work type: Article
Journal: TDPU ilmiy-uslubiy jurnaliISSN 2181-0052
Volume and issue: Vol. 1, No. 12
Pages: 1–5
Published: 10 December 2016
Language: Uzbek
External DOI: 10.52002/tdpuilm.2016.1.12.1 (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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Excluding self-citations: 15

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References

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

11 entries8 matched0 under review3 external

1.
Zaripov, S. H. (2012). Aralash turdgi giperbolik tenglama uchun teskari masala. UrDU ilmiy axborotnomasi, 4(3), 16–24. https://nationaldri.uz/20.1012/urdu/2012/v4_i3/12001097
MatchedExact by DRI→ Aralash turdagi giperbolik tenglama uchun teskari masala
2.
Axmedova D.M., Egamberdiyev V.N., Sharipova S.B. Kasr tartibli differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish // Pedagogika. – 2016. – №1. – B. 17–28. https://nationaldri.uz/20.1001/pedagogika/2016/v5_i1/90363181
MatchedExact by DRI→ Kasr tartibli differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish
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Nguyen T. (2016). Gamification in education: a systematic review revisited. World Development, 173, 607–971.
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Xoliqov I.S., Nurmatov Y.M. Aralash turdagi issiqlik o'tkazuvchanlik tenglamasi uchun spektral masala. – Toshkent: TDPU, 2014. – 299 b. https://nationaldri.uz/20.1001/books/b2014/31812198
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Jabborov, B. D. (2015). Aralash turdagi kasr tartibli differensial tenglama uchun Trikomi masaalsi. In «Zamonaviy matematikaning dolzarb muammolari» mavzusidagi xalqaro ilmiy-amaliy konferensiya (pp. 5–8). Toshkent. URL: https://nationaldri.uz/20.1002/ozmuconf2015/2015/93184166
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Haydarov, A. U., & Kim, S. (2015). Toshkent shahrida tish kariesi taqralishining epidemiologik xususiyatlari. Tibbiyot va sog'liqni saqlash, 2(1), 48–58. – DRI 20.2002/tss/2015/v2_i1/34933834
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Jabborova U.T. On a nonlocal problem for a hyperbolic equation // TerDU ilmiy axborotnomasi. – 2013. – №12. – B. 1–8.
MatchedFuzzy match, S = 1.00
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Durdiyev O.D., Baxromova Sh.O., Temirova Z.H., va boshq. Kasr tartibli differensial tenglama uchun noolkal masalaning yechimi haqida // Pedagogika. – 2014. – №1. – B. 61–71. https://doi.org/10.52001/pedagogika.2014.3.1.7
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Nurmatov D.N. Tasodifiy jarayonlarning turg'unligi haida: fan nomzodi (PhD) diss. avtoreferati. – Toshkent, 2012. – 116 b. DRI: 20.1001/diss/d2012/22573164
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Shukurov X.A. Issiqlik o'tkazuvchanlik tenglamasi uchun Trikomi masalasining yechimi haqida. – Toshkent: Fan, 2008. – 247 b.
External source

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[1] 1.
Zaripov, S. H. (2012). Aralash turdgi giperbolik tenglama uchun teskari masala. UrDU ilmiy axborotnomasi, 4(3), 16–24. https://nationaldri.uz/20.1012/urdu/2012/v4_i3/12001097
MatchedExact by DRI→ Aralash turdagi giperbolik tenglama uchun teskari masala

[2] 2.
Axmedova D.M., Egamberdiyev V.N., Sharipova S.B. Kasr tartibli differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish // Pedagogika. – 2016. – №1. – B. 17–28. https://nationaldri.uz/20.1001/pedagogika/2016/v5_i1/90363181
MatchedExact by DRI→ Kasr tartibli differensial tenglama uchun chekli ayirmalar usuli bilan taqribiy yechish

[3] 3.
Nguyen T. (2016). Gamification in education: a systematic review revisited. World Development, 173, 607–971.
External source

[4] 4.
Xoliqov I.S., Nurmatov Y.M. Aralash turdagi issiqlik o'tkazuvchanlik tenglamasi uchun spektral masala. – Toshkent: TDPU, 2014. – 299 b. https://nationaldri.uz/20.1001/books/b2014/31812198
MatchedExact by DRI

[5] 5.
Jabborov, B. D. (2015). Aralash turdagi kasr tartibli differensial tenglama uchun Trikomi masaalsi. In «Zamonaviy matematikaning dolzarb muammolari» mavzusidagi xalqaro ilmiy-amaliy konferensiya (pp. 5–8). Toshkent. URL: https://nationaldri.uz/20.1002/ozmuconf2015/2015/93184166
MatchedExact by DRI

[6] 6.
Jabborov B.T. Yuklangan differensial tenglama uchun Trikomi masalasining yechimi haqida. – Toshkent: Universitet, 1999. – 147 b.
External source

[7] 7.
Haydarov, A. U., & Kim, S. (2015). Toshkent shahrida tish kariesi taqralishining epidemiologik xususiyatlari. Tibbiyot va sog'liqni saqlash, 2(1), 48–58. – DRI 20.2002/tss/2015/v2_i1/34933834
MatchedExact by DRI

[8] 8.
Jabborova U.T. On a nonlocal problem for a hyperbolic equation // TerDU ilmiy axborotnomasi. – 2013. – №12. – B. 1–8.
MatchedFuzzy match, S = 1.00

[9] 9.
Durdiyev O.D., Baxromova Sh.O., Temirova Z.H., va boshq. Kasr tartibli differensial tenglama uchun noolkal masalaning yechimi haqida // Pedagogika. – 2014. – №1. – B. 61–71. https://doi.org/10.52001/pedagogika.2014.3.1.7
MatchedExact by DOI

[10] 10.
Nurmatov D.N. Tasodifiy jarayonlarning turg'unligi haida: fan nomzodi (PhD) diss. avtoreferati. – Toshkent, 2012. – 116 b. DRI: 20.1001/diss/d2012/22573164
MatchedExact by DRI

[11] 11.
Shukurov X.A. Issiqlik o'tkazuvchanlik tenglamasi uchun Trikomi masalasining yechimi haqida. – Toshkent: Fan, 2008. – 247 b.
External source

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