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Vaqif ibrahimov tam adı Vaqif ibrahimov Rza oğlu 9 may 1947 Cəhri Naxçıvan rayonu AMEA nın müxbir üzvü 2017 Fizika riyaz

Vaqif İbrahimov

Vaqif İbrahimov
www.wikimedia.az-az.nina.azhttps://www.wikimedia.az-az.nina.az

Vaqif İbrahimov (tam adı: Vaqif İbrahimov Rza oğlu; 9 may 1947, Cəhri, Naxçıvan rayonu) — AMEA-nın müxbir üzvü (2017), Fizika-riyaziyyat elmləri doktoru,Azərbaycan Respublikasının əməkdar müəllimi (30.09.2009).

Vaqif İbrahimov
Vaqif Rza oğlu İbrahimov
image
Vaqif İbrahimov
Doğum tarixi 9 may 1947(77 yaş)
Doğum yeri Cəhri, Babək rayonu,
Naxçıvan MSSR, Azərbaycan SSR, SSRİ
Vətəndaşlığı image SSRİ→
image Azərbaycan
Elm sahəsi riyaziyyat
Elmi dərəcəsi fizika-riyaziyyat elmləri doktoru
Elmi adı professor
İş yeri Bakı Dövlət Universitetinin Mexanika-riyaziyyat fakültəsi
Təhsili Azərbaycan Dövlət Universitetinin Mexanika-riyaziyyat fakültəsi
Mükafatları image2009

Həyatı

Vaqif Rza oğlu İbrahimov 9 may 1947-ci ildə Naxçıvanın Cəhri kəndində anadan olmuşdur. O, hesablama riyaziyyatı sahəsində tanınmış alimdir. Onun tədqiqat sahəsi yüksək tərtib törəmələrdən istifadə edən Obreşkov tipli çoxaddımlı üsullardan və bu üsulların adi diferensial, inteqral və inteqro-diferensial tənliklərin həllinə tətbiqindən ibarətdir.

Fizika-riyaziyyat elmləri doktoru V.R.İbrahimov irəliyə qaçma, ekstrapolyasiya və interpolyasiya üsullarını ümumi formada tədqiq etmək məqsədi ilə Obreşkov tipli dayanıqlı k- addımlar üsulunun dəqiqlik tərtiblərinin ən böyük qiymətlərinin hesablanılması üçün bir neçə düstur qurmuş və bu düsturların effektivliyini göstərmişdir. O, irəliyə qaçma üsullarının istifadəsi üçün proqnoz-korreksiya tipli üsullar qurmuş və bu üsulların yığılması üçün kafi şərtləri müəyyənləşdirmişdir. Dayanıqlı irəliyə qaçma üsullarının digər üsullara nisbətən daha dəqiq olması V.R.İbrahimov tərəfindən isbat olunmuş və bu şərtləri ödəyən konkret üsullar qurulmuşdur. O, Riçardson ekstrapolyasiya üsulundan bir dəfə istifadə etdikdə, çoxaddımlı üsulun dəqiqliyinin artmasının yuxarı sərhəddini müəyyənləşdirmiş və bu məqsədlə üsulun xətası üçün xüsusi asimptotik münasibət almışdır. Daha dəqiq üsulların qurulması üçün V.R.İbrahimov hibrid üsulların qurulmasını təklif etmiş, birinci və ikinci tərtib adi diferensial tənliklərin həlli üçün hibrid üsullar qurmuş və onları tədqiq etmişdir.

V.R.İbrahimov Volter tipli inteqral tənliklərin həlli üçün hər addımda inteqral nüvəsinin sabit sayda hesablanmasından istifadə edən çoxaddımlı üsullar qurmuş və bu üsulların yığılması üçün kafi şərtlər tapmışdır. Bu üsulların Volter tipli inteqral tənliklərin həllində yeni istiqamət olduğunu nəzərə alaraq,o, çoxaddımlı və hibrid üsulların kəsişməsində yerləşən üsullar qurmuş və bu üsulları Volter tipli inteqral və inteqro-diferensial tənliklərin həllinə tətbiq etmişdir.

V.R.İbrahimov xüsusi test tənliklərinin köməyi ilə Volter tipli inteqral və inteqro-diferensial tənliklərin həlli üçün geniş dayanıqlıq oblastına malik üsullar qurmuşdur.

Həmçinin simmetrik üsullar qurmuşdur, hansi ki, onlari simmetrik sərhədli Volter tipli inteqral tənliklərin həllinə tətbiq etmişdir. Daha yüksək dəqiqliyə və genişlənmiş dayaniqliq oblastina malik ,dayaniqli üsullarin qurulması və onların ADT-in,Volter tipli inteqral və inteqro-diferensial tənliklərin həllinə tətbiqi məqsədi ilə V.R.İbrahimov hibrid üsullardan və irəliyə qaçma üsullarindan istifadə etmişdir.

V.R.İbrahimov PCI2010 2018-03-11 at the Wayback Machine и PCI2012 2014-12-02 at the Wayback Machine, International conference dedicated to the 85th anniversary of Professor Yahya Mamedov,The 5th International Conference on Control and Optimization with Industrial Applications 2017-09-12 at the Wayback Machine  və The 6th International Conference on Control and Optimization with Industrial Applications kimi bir sıra konfranslarin təşkilat komitəsinin üzvlərindən olmuşdur.

Əmək fəaliyyəti

  • 2006- h/h, professor, Hesablama riyaziyyatı kafedrası, Mexanika-riyaziyyat fakültəsi, BDU
  • 2004-2011, prorektor, BDU
  • 1985-2006, dosent, Hesablama riyaziyyatı kafedrası, Mexanika-riyaziyyat fakültəsi, BDU
  • 1982-1985, baş müəllim, Hesablama riyaziyyatı kafedrası, Mexanika-riyaziyyat fakültəsi, BDU 
  • 1975-1982, assistent, Hesablama riyaziyyatı kafedrası, Mexanika-riyaziyyat fakültəsi, BDU
  • 1972-1975,aspirant,Mexanika-riyaziyyat fakültəsi,BDU
  • 1970-1972, ordu sıralarında həqiqi hərbi xidmət
  • 1969-1970, laborant, Hesablama riyaziyyatı kafedrası, Mexanika-riyaziyyat fakültəsi, BDU

Mükafatlar və fərqlənmə

  • 2014    Azərbaycan Respublikası Prezidenti yanında Elmin inkişafi fondu, Azerbaycan Respulikasının Rəbitə və İnformasiya Texnologiyaları Nazirliyi və UNESCO üzrə Azerbaycan Respulikasının Milli Komissiyası tərəfindən verilmiş diplom ( İKT sahəsində dərc olunmuş ən yaxşı elmi işlərə görə mükafat müsabiqədində II yer tutduqlarına görə təltif olunmuşdur).
  • 2011-2014 Azərbaycan Respublikası Prezidenti yanında Elmi inkişaf fondu tərəfindən verilmiş Grand.
  • 2011 Beynalxalq İASHE London təşkilatı tərəfindən verilmiş “Elmin infişafı” diplomu.
  • 2009 Azərbaycan Respublikasının əməkdar müəllimi.

Nəşrlər

  1.    On some properties of Richardson's extrapolation. Dif. equation. № 12, 1990
  2.    About one relationship between the order and the degree of for stable formula with forward-jumping. J. Compute. Mat. and Mat. Fiz. 1990.№ 7
  3.      On the maximal degree of the k-step Obrechkoff’s method. Bulletin of Iranian Mathematical Sociaty. Vol.28, №1, 2002.
  4.      On one application of forward jumping methods. Applied Numerical Mathematics. Volume 72, October 2013  
  5.    Application of the hybrid method with constant coefficients to solving the integro-differential equations of first order. World Congress: 9th International conference on mathematical problems in engineering, aerospace and sciences, Vienna, Austria, 10-14 July  2012.
  6.      The application of the hybrid method to solving the Volterra integro-differential equation. World Congress on Engineering 2013, London, U.K., 3-5 July, 2013.
  7.    On the research of multi-step methods with constant coefficients. Monograph / LAP LAMBERT Academic Publishing, 2013
  8. Об одном численном методе для решения дифференциальных уравнений высших порядков. Ученые записки Азгос-университета сер.физ-мат. наук,1969, с. 74-77.
  9. Применение одного численного метода к решению дифференциальных уравнений высших порядков. ДАН Азерб. ССР, 1971, c.9-12
  10. Об одном численном методе для решения дифференциальных уравне-ний первого порядка. Вопросы прикладной математики и кибернетики, 1974, с.49-56
  11. К теории численных решений обыкновенных дифференциальных урав. Деп. в ВИНИТИ 13.12.73 № 310-74 1975 28С.
  12. Применение <<К-шагового>> метода к численному решению задачи Коши для обыкновенных дифференциальных уравнений второго порядка. Респуб. Конф. молодых ученых по математике и механике, Баку, Аккадемия Наук, 1976, с.100-103

Связь между порядком и степенью устойчивой разностной формулыю Уч. записки Азгосуниверсите

  1. The estimation on k-step method under weak assumptions on the solution of the given problem. Procceding of the XI-international conference on nonlinear uscillation: augst 7.23.1987 Budabest, 1988, p.543-546
  2. On the maximal value of the degree for the forward-jumping methods. proceeedings of the first joint seminar on applied mathematics University of Zanjan & Baku State Universty, Zanjan Iran October 4-6, 1995, p.1-4
  3. On the properties of sOme coefficIents in the k-step Obrechoff's method. The Second World Congress of Nonlinear Analysis, OFFICAL, Program, July 10-17, 1996,Athens, Greece,p.54
  4. On the new properties of the forward-jumoing method for solving ODEs. Contributed Abstracts for thr 17th Dundee Numerical Analysis Conference, June 24-27-1997.
  5. On the maximal degree of the k-step Obrechkoff's method. Bulletin of Iranian Mathematical Sociaty, Vol.28,№11,2002,p.1-28
  6. On the forward jumping mehods. Transactins of NAS of Azerbaijan, 2004, v.XXIV, №1,P.251-256
  7. On the stability region for the forward jumping methods. Transcations issue mathematics and mechanics series of physical-tecnical and mathematicak science, 2005, №14, p.163-170
  8. On some connections between Runge-Kutta and Adams methods. Transactions issue mathematics and mechanics series of physical-technical and mathematical science, 2005,№15,p/55-62
  9. On a new method of solition to Volterra integral equation. Transacations issue mathematicd and mechnics series of physical technical and mathematical science, XXVII,2997,1,p.197-204
  10. Application of the forward jumping Method to the solving of Volterra integral equation. Conference in Numerical Analysis, Chania, Crete, Greece.2010,p.106-111
  11. On an application of a multisped method for solving Volterra integral equations of the second kind. The 2010 International Conference on Theoreticak and Marhematical Foundations of Computer Science, Orlando, USA,p.46-50
  12. Application of hybrid methods to the solation of Volterra integral equation. The Third international Conference on Theoretical and Mathematical Foundations of Camputer Science, Orlando, USA, p.247-250
  13. On the numerical solution of integro-differential equation. The Third international Conference "Problems of Cybernetics and iformatics", Baku Azerbaijan, 2010, p.251-254
  14. Application of multi step methods to the solving second order ordinary differental equaltion. The Third international Conference "Problems of Cybernetics and iformatics", Baku Azerbaijan, 2010, p.255-258
  15. Construction of a second derivative one-step method of fourth order accuracy and its application to the solution of volterra integral equation of second kind. The Third international Conference "Problems of Cybernetics and iformatics", Baku Azerbaijan, 2010, p.300-303
  16. Research of a multisped method applied to numerical solution of volterra integro-differential equation. World Acedemy of Science, engineering and Technology, Amsterdam 2010,p.349-352
  17. Application of hybrid methods to the solation of Volterra integral equations. World Acedemy of Science, engineering and Technology, Paris, 201, p.1197-1201
  18. On one generalization of hybrid method. Proceedings of the 4th international conference on approximation methods and numericak modelling in environment and natural resources Saidia, Morocco, may 23-26, 2011, з.543-547
  19. On a way for constructing hybrd methods. Сб. матер. VIII межд. научно-практ. конф. <<Пространство и время-система координат развития человечества>>, (Киев, Лондон,25.08.-01.09.2011),с.91-95
  20. On an application of hybrid method to solving second ordinary differential equations. The international conference on applied mathematics, modeling And compu-tational science Waterloo, Canada, July 25-29,2011, p.363
  21. Application of the hybrid methods to solving Volterra Integro-differential equations. World Acedemy of Science, engineering and Technology, Paris, 2011,p.240-243to solvin
  22. On an application of hybrid method for solving Volterre Integro-differential equations. World Acedemy of Science, engineering and Technology, Dubai, 2012,p.1197-1201
  23. Application of a Second Derivative Multi-Step Method to Numerical Solution of volterra Integral Equaltion of Second Kind. Pakistan Journal of Statistics and Operation Research. Vol. VIII No.2 2012 pp245-258, 2012 Elsevier
  24. On one app;ication of forwaed jumping methods. In Press, Corrected Proof, available online 12 October 2011, Applied Numerical MAhematics, 2012 Elsevier
  25. General hybrid method in the numerical solution for ODE of first and second order. Recent Advances in Applied Mathematics and Computational Methods in Engineering, AMCME 2013, Rhodes Island, Greece, July 16-19, 2013. (ISI,Thomson Reuters)
  26. Hybrid methods for solving Volterra integral equations. Journal of Concrete and Applicable Mathematics, USA, Volume 11, Number 2, April 2013.
  27. On one application of forward jumping methods. Applied Numerical Mathematics Volume 72, October 2013 (ISI,Thomson Reuters)
  28. A way to construct an algorithm that uses hybrid methods. Applied Mathematical Sciences, HIKARI Ltd, Vol. 7, 2013, no. 98. (Scopus)
  29. On a Research of Hybrid Methods. Numerical Analysis and Its Application Springer, 2013 (ISI,Thomson Reuters)
  30. Solving Volterra Integro-Differential Equations by the Hybrid Methods.Pensee Journal, Paris, Vol. 75, Issue. 9, 2013.

(ISI,Thomson Reuters)

  1. The Application Difference Methods to Solving Volterra Integral Equation.Pensee Journal, Paris, Vol. 75, Issue. 111, 2013. (ISI,Thomson Reuters)
  2. Compares of Some Algorithms by Using First and Second Derivative Multistep Methods. International journal of applied mathematics and informatics, Volume 7, 2013. (Scopus)
  3. A method for solving nonlinear Volterra integral equations. Advances in Dynamical Systems and Applications, volume 8, number 2, 2013.
  4. On the application of hybrid methods to solving Volterra integro-differential equation. International Journal of Mathematics & Computation
  5. Some advantages of the hybrid methods, which used the first derivative of the solution of the considered problem. Recent Advances in Mathematics, Statistics and Economics. PM-AM’14; ES’14. Venice. Italy March 15-17, 2014
  6. Numerical Methods to Solving of Volterra Integro-Differential Equations . Journal of Applied Functional Analysis, volume 8, number 2, 2014.
  7. An application of the hybrid method

of multistep type. Advances in Applied and Pure mathematics, Proceedings of 2 Intern.Conf. on Math.Comp and Aqtatist.Science (MCSS), 2014

  1. Some application of the hybrid methods to solving Volterra integral equations. Advances in Applied and Pure mathematics, Proceedings of 2 Intern.Conf. on Math.Comp and Aqtatist.Science (MCSS), 2014
  2. On a Research of Symmetric Equations of Volterra Type. International journal of mathematical models and methods in Applied sciences Volume 8, 2014 (Scopus)
  3. A research of the symmetric hybrid methods. International Conference, ICAT’14, August 12-15, 2014, Antalya, Turkey
  4. Hybrid methods for solving nonlinear ODE of the first order. Proceedings of the International Conference on Numerical Analysis and Applied Mathematics 2014 (ICNAAM-2014) AIP Conf. Proc. 1648, © 2015 AIP Publishing LLC (ISI,Thomson Reuters)
  5. The application of second derivative methods to solving Volterra integro-differential equations. Proceedings of the International Conference on Numerical Analysis and Applied Mathematics 2014 (ICNAAM-2014) AIP Conf. Proc. 1648, © 2015 AIP Publishing LLC (ISI,Thomson Reuters)
  6. On the application of multistep methods to solving some problems of communication. Proceedings of the International Conference on Numerical Analysis and Applied Mathematics 2014 (ICNAAM-2014) AIP Conf. Proc. 1648, © 2015 AIP Publishing LLC (ISI,Thomson Reuters)
  7. The construction of the finite-difference method and application.Proceedings of the International Conference on Numerical Analysis and Applied Mathematics 2014 (ICNAAM-2014) AIP Conf. Proc. 1648, © 2015 AIP Publishing LLC (Thomson Reuters
  8. Solving Volterra Integro-Differential Equation by the Second Derivative Methods. Applied Mathematics and Information Sciences, Volume 9, No. 5, Sep. 2015, (Thomson Reuters, IF-1.23)
  9. Application of hybrid methods to solving Volterra integral equation with the fixed boundares. International journal of advance research and innovative ideas in education, volume-1, issue-5, 2015 (Thomson Reuters, ResercherİD,) (IF – 4.06)
  10. An Application of Mathematical Methods for Solving of Scientific Problems. British Journal of Applied Science & Technology2016 - Volume 14 , issue 2,
  11. A way for constructing hybrid methods with high order of accuracy and their application to solving of ode of first order. International Journal of Current Research, Volume 7, Issue 08, August, 2015, (Thomson Reuters, ResercherİD, Endnote)(IF –5.349)
  12. The hybrid methods are 60 years in the scientific works. Mathematical Models and Computational Methods, Greece 2015
  13. Some refinement of the conception of symmetry of Volterra integral equations and constructing symmetrical methods for solving them. Recent Advances in Mathematics, Greece 2015
  14. About some communications between methods of applications to the solving ODE and integral equations of Volterra type. Recent Advances in Mathematics, Greece 2015
  15. General Theory of the Application of Multistep Methods to Calculation of the Energy of Signals. Wireless Communications, Networking and Applications

Volume 348 of the series Lecture Notes in Electrical Engineering, Springer (Thomson Reuters) 2016

  1. Some recommendation for definition of symmetry of the multistep methods. The 5th International Conference on Control and Optimization with Industrial Applications, 27-29 August, 2015, Baku, Azerbaijan
  2. Some refinement of the notion of symmetry for the Volterra integral equations and the construction of symmetrical methods to solve them. Journal of Computational and Applied Mathematics, 306 (2016) (Thomson Reuters, IF-1.33)
  3. John Butcher and hybrid methods. International conference of numerical analysis and applied mathematics, 2017
  4. İnvestigation of the initial-value problem for the Volterra integro-differential equations with the special structure. International Journal of Modern Communication Technologies & Research (IJMCTR) ISSN: 2321- 0850, Volume-5, Issue-8, August2017
  5. A Way to Construct a Hybrid Forward jumping method. IOP Conference Series: Materials Science and Engineering, 225,2017.
  6. One a way for Constructing hybrid Methods with the Constant Coefficients and their Applied. IOP Conference Series: Materials Science and Engineering, 225,2017.
  7. Solution of the Volterra integrodiferential equation by multi-step methods. Bakı Universitetinin xəbərləri.N1,səh.5-14,2017
  8. Some Comparisons of the Methods Applied to Solving the First Order Integro-Differential Equations. IOP Conf. Series: Materials Science and Engineering 423 (2018) 012155
  9. On the construction of the forüard-jumping method and its application to solving of the Volterra integral equations with symmetric boundaries. Wseas transactions on mathematics Volume 16, 2017
  10. A way for finding the relation between of the degree and order for multistep method used to applied to solving of the Volterra integro-differential equation. Wseas transactions on mathematics Volume 17, 2018
  11. The construction the new way for the solving of the Volterra integral equations with the symmetric boundaries. International journal of mathematical models and methods in apllied sciences Volume 11, 2017
  12. On a one method for determining the maximum value of the order of the accuracy for the multistep hybrid method which have applied to solving of the Volterra integrodifferential equation of the first order. AIP Conference Proceedings 1982, 020022 (2018); doi: 10.1063/1.5045428
  13. One relationship between Volterra integro-differential and ordinary differential equationsməqaləAIP Conference Proceedings 2019
  14. On the comparison of the implicit advanced and hybrid methods and their application to solving Volterra inteqro-differential equations. INTERNATIONAL JOURNAL OF EDUCATION AND INFORMATION TECHNOLOGIES Том: 13 Стр.: 79-84 2019

On the constraction of the advvanced Hybirid Methods and application to Solving Volterra İntegral EguationsməqaləWseas transactions on systems and control Volume 14, 2019

  1. On the Construction of the Multistep Methods to Solving the Initial-Value Problem for ODE and the Volterra IntegroDifferential Equations. IAPE '19, Oxford, United Kingdom ISBN: 978-1-912532- 05-6 2019
  2. On a calculation of definite integrals by using of the calculation of indefinite integrals. SN Applied Sciences Springer Nature Sciences 2019
  3. Application of the Finite Differences Methods to Computation of Definite Integrals. WSEAS TRANSACTIONS on SYSTEMS DOI: 10.37394/23202.2020.19.1, Baku, AZERBAIJAN, 2020
  4. APPLICATION OF HYBRID METHODS TO SOLVING INITIAL-VALUE PROBLEM FOR THE ODES OF THE SECOND ORDER. CONTROL AND OPTIMIZATION WITH INDUSTRIAL APPLICATIONS 26-28 August, 2020 Baku, Azerbaijan
  5. On some comparison of multistep second derivative methods with the multistep hybrid methods and their application to solve integro-differential equations. MMCTSE 2020
  6. On The Computation Of Double Integrals By Using Some Connection Between The Wave Equation And The System Of ODE. IAPE 2020, Second Edition of the International Conference on Innovative Applied Energy ISBN: 978-1-912532-18-6
  7. Novel symmetric numerical methods for solving symmetric mathematical problems. İnternational Journal of circuits,systems and signal processing, 2021 Volume 15
  8. Multistep Methods of hybirid type and their appıication to solve the second kind Volterra İntegral Equations. Symmetry-2021,Volume 13

İstinadlar

  1. "Arxivlənmiş surət". 2018-09-30 tarixində . İstifadə tarixi: 2014-11-13.
  2. "Bakı Dövlət Universitetinin əməkdaşlarına fəxri adların verilməsi haqqında" Azərbaycan Respublikası Prezidentinin 30 oktyabr 2009-cu il tarixli, 538 nömrəli Sərəncamı. e-qanun.az 2014-11-09 at the Wayback Machine  (az.)
  3. "Arxivlənmiş surət". 2021-12-09 tarixində . İstifadə tarixi: 2014-11-13.
  4. "Arxivlənmiş surət". 2019-04-10 tarixində . İstifadə tarixi: 2014-11-13.
  5. (PDF). 2014-10-23 tarixində orijinalından (PDF) arxivləşdirilib. İstifadə tarixi: 2014-11-13.
  6. "Arxivlənmiş surət". 2015-09-24 tarixində . İstifadə tarixi: 2014-11-13.
  7. "Arxivlənmiş surət" (PDF). 2022-01-20 tarixində (PDF). İstifadə tarixi: 2014-11-13.
  8. . 2016-03-05 tarixində orijinalından arxivləşdirilib. İstifadə tarixi: 2014-11-13.

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Vaqif Ibrahimov tam adi Vaqif Ibrahimov Rza oglu 9 may 1947 Cehri Naxcivan rayonu AMEA nin muxbir uzvu 2017 Fizika riyaziyyat elmleri doktoru Azerbaycan Respublikasinin emekdar muellimi 30 09 2009 Vaqif IbrahimovVaqif Rza oglu IbrahimovVaqif IbrahimovDogum tarixi 9 may 1947 77 yas Dogum yeri Cehri Babek rayonu Naxcivan MSSR Azerbaycan SSR SSRIVetendasligi SSRI AzerbaycanElm sahesi riyaziyyatElmi derecesi fizika riyaziyyat elmleri doktoruElmi adi professorIs yeri Baki Dovlet Universitetinin Mexanika riyaziyyat fakultesiTehsili Azerbaycan Dovlet Universitetinin Mexanika riyaziyyat fakultesiMukafatlari 2009HeyatiVaqif Rza oglu Ibrahimov 9 may 1947 ci ilde Naxcivanin Cehri kendinde anadan olmusdur O hesablama riyaziyyati sahesinde taninmis alimdir Onun tedqiqat sahesi yuksek tertib toremelerden istifade eden Obreskov tipli coxaddimli usullardan ve bu usullarin adi diferensial inteqral ve inteqro diferensial tenliklerin helline tetbiqinden ibaretdir Fizika riyaziyyat elmleri doktoru V R Ibrahimov ireliye qacma ekstrapolyasiya ve interpolyasiya usullarini umumi formada tedqiq etmek meqsedi ile Obreskov tipli dayaniqli k addimlar usulunun deqiqlik tertiblerinin en boyuk qiymetlerinin hesablanilmasi ucun bir nece dustur qurmus ve bu dusturlarin effektivliyini gostermisdir O ireliye qacma usullarinin istifadesi ucun proqnoz korreksiya tipli usullar qurmus ve bu usullarin yigilmasi ucun kafi sertleri mueyyenlesdirmisdir Dayaniqli ireliye qacma usullarinin diger usullara nisbeten daha deqiq olmasi V R Ibrahimov terefinden isbat olunmus ve bu sertleri odeyen konkret usullar qurulmusdur O Ricardson ekstrapolyasiya usulundan bir defe istifade etdikde coxaddimli usulun deqiqliyinin artmasinin yuxari serheddini mueyyenlesdirmis ve bu meqsedle usulun xetasi ucun xususi asimptotik munasibet almisdir Daha deqiq usullarin qurulmasi ucun V R Ibrahimov hibrid usullarin qurulmasini teklif etmis birinci ve ikinci tertib adi diferensial tenliklerin helli ucun hibrid usullar qurmus ve onlari tedqiq etmisdir V R Ibrahimov Volter tipli inteqral tenliklerin helli ucun her addimda inteqral nuvesinin sabit sayda hesablanmasindan istifade eden coxaddimli usullar qurmus ve bu usullarin yigilmasi ucun kafi sertler tapmisdir Bu usullarin Volter tipli inteqral tenliklerin hellinde yeni istiqamet oldugunu nezere alaraq o coxaddimli ve hibrid usullarin kesismesinde yerlesen usullar qurmus ve bu usullari Volter tipli inteqral ve inteqro diferensial tenliklerin helline tetbiq etmisdir V R Ibrahimov xususi test tenliklerinin komeyi ile Volter tipli inteqral ve inteqro diferensial tenliklerin helli ucun genis dayaniqliq oblastina malik usullar qurmusdur Hemcinin simmetrik usullar qurmusdur hansi ki onlari simmetrik serhedli Volter tipli inteqral tenliklerin helline tetbiq etmisdir Daha yuksek deqiqliye ve genislenmis dayaniqliq oblastina malik dayaniqli usullarin qurulmasi ve onlarin ADT in Volter tipli inteqral ve inteqro diferensial tenliklerin helline tetbiqi meqsedi ile V R Ibrahimov hibrid usullardan ve ireliye qacma usullarindan istifade etmisdir V R Ibrahimov PCI2010 2018 03 11 at the Wayback Machine i PCI2012 2014 12 02 at the Wayback Machine International conference dedicated to the 85th anniversary of Professor Yahya Mamedov The 5th International Conference on Control and Optimization with Industrial Applications 2017 09 12 at the Wayback Machine ve The 6th International Conference on Control and Optimization with Industrial Applications kimi bir sira konfranslarin teskilat komitesinin uzvlerinden olmusdur Emek fealiyyeti2006 h h professor Hesablama riyaziyyati kafedrasi Mexanika riyaziyyat fakultesi BDU 2004 2011 prorektor BDU 1985 2006 dosent Hesablama riyaziyyati kafedrasi Mexanika riyaziyyat fakultesi BDU 1982 1985 bas muellim Hesablama riyaziyyati kafedrasi Mexanika riyaziyyat fakultesi BDU 1975 1982 assistent Hesablama riyaziyyati kafedrasi Mexanika riyaziyyat fakultesi BDU 1972 1975 aspirant Mexanika riyaziyyat fakultesi BDU 1970 1972 ordu siralarinda heqiqi herbi xidmet 1969 1970 laborant Hesablama riyaziyyati kafedrasi Mexanika riyaziyyat fakultesi BDUMukafatlar ve ferqlenme2014 Azerbaycan Respublikasi Prezidenti yaninda Elmin inkisafi fondu Azerbaycan Respulikasinin Rebite ve Informasiya Texnologiyalari Nazirliyi ve UNESCO uzre Azerbaycan Respulikasinin Milli Komissiyasi terefinden verilmis diplom IKT sahesinde derc olunmus en yaxsi elmi islere gore mukafat musabiqedinde II yer tutduqlarina gore teltif olunmusdur 2011 2014 Azerbaycan Respublikasi Prezidenti yaninda Elmi inkisaf fondu terefinden verilmis Grand 2011 Beynalxalq IASHE London teskilati terefinden verilmis Elmin infisafi diplomu 2009 Azerbaycan Respublikasinin emekdar muellimi Nesrler On some properties of Richardson s extrapolation Dif equation 12 1990 About one relationship between the order and the degree of for stable formula with forward jumping J Compute Mat and Mat Fiz 1990 7 On the maximal degree of the k step Obrechkoff s method Bulletin of Iranian Mathematical Sociaty Vol 28 1 2002 On one application of forward jumping methods Applied Numerical Mathematics Volume 72 October 2013 Application of the hybrid method with constant coefficients to solving the integro differential equations of first order World Congress 9th International conference on mathematical problems in engineering aerospace and sciences Vienna Austria 10 14 July 2012 The application of the hybrid method to solving the Volterra integro differential equation World Congress on Engineering 2013 London U K 3 5 July 2013 On the research of multi step methods with constant coefficients Monograph LAP LAMBERT Academic Publishing 2013 Ob odnom chislennom metode dlya resheniya differencialnyh uravnenij vysshih poryadkov Uchenye zapiski Azgos universiteta ser fiz mat nauk 1969 s 74 77 Primenenie odnogo chislennogo metoda k resheniyu differencialnyh uravnenij vysshih poryadkov DAN Azerb SSR 1971 c 9 12 Ob odnom chislennom metode dlya resheniya differencialnyh uravne nij pervogo poryadka Voprosy prikladnoj matematiki i kibernetiki 1974 s 49 56 K teorii chislennyh reshenij obyknovennyh differencialnyh urav Dep v VINITI 13 12 73 310 74 1975 28S Primenenie lt lt K shagovogo gt gt metoda k chislennomu resheniyu zadachi Koshi dlya obyknovennyh differencialnyh uravnenij vtorogo poryadka Respub Konf molodyh uchenyh po matematike i mehanike Baku Akkademiya Nauk 1976 s 100 103 Svyaz mezhdu poryadkom i stepenyu ustojchivoj raznostnoj formulyyu Uch zapiski Azgosuniversite The estimation on k step method under weak assumptions on the solution of the given problem Procceding of the XI international conference on nonlinear uscillation augst 7 23 1987 Budabest 1988 p 543 546 On the maximal value of the degree for the forward jumping methods proceeedings of the first joint seminar on applied mathematics University of Zanjan amp Baku State Universty Zanjan Iran October 4 6 1995 p 1 4 On the properties of sOme coefficIents in the k step Obrechoff s method The Second World Congress of Nonlinear Analysis OFFICAL Program July 10 17 1996 Athens Greece p 54 On the new properties of the forward jumoing method for solving ODEs Contributed Abstracts for thr 17th Dundee Numerical Analysis Conference June 24 27 1997 On the maximal degree of the k step Obrechkoff s method Bulletin of Iranian Mathematical Sociaty Vol 28 11 2002 p 1 28 On the forward jumping mehods Transactins of NAS of Azerbaijan 2004 v XXIV 1 P 251 256 On the stability region for the forward jumping methods Transcations issue mathematics and mechanics series of physical tecnical and mathematicak science 2005 14 p 163 170 On some connections between Runge Kutta and Adams methods Transactions issue mathematics and mechanics series of physical technical and mathematical science 2005 15 p 55 62 On a new method of solition to Volterra integral equation Transacations issue mathematicd and mechnics series of physical technical and mathematical science XXVII 2997 1 p 197 204 Application of the forward jumping Method to the solving of Volterra integral equation Conference in Numerical Analysis Chania Crete Greece 2010 p 106 111 On an application of a multisped method for solving Volterra integral equations of the second kind The 2010 International Conference on Theoreticak and Marhematical Foundations of Computer Science Orlando USA p 46 50 Application of hybrid methods to the solation of Volterra integral equation The Third international Conference on Theoretical and Mathematical Foundations of Camputer Science Orlando USA p 247 250 On the numerical solution of integro differential equation The Third international Conference Problems of Cybernetics and iformatics Baku Azerbaijan 2010 p 251 254 Application of multi step methods to the solving second order ordinary differental equaltion The Third international Conference Problems of Cybernetics and iformatics Baku Azerbaijan 2010 p 255 258 Construction of a second derivative one step method of fourth order accuracy and its application to the solution of volterra integral equation of second kind The Third international Conference Problems of Cybernetics and iformatics Baku Azerbaijan 2010 p 300 303 Research of a multisped method applied to numerical solution of volterra integro differential equation World Acedemy of Science engineering and Technology Amsterdam 2010 p 349 352 Application of hybrid methods to the solation of Volterra integral equations World Acedemy of Science engineering and Technology Paris 201 p 1197 1201 On one generalization of hybrid method Proceedings of the 4th international conference on approximation methods and numericak modelling in environment and natural resources Saidia Morocco may 23 26 2011 z 543 547 On a way for constructing hybrd methods Sb mater VIII mezhd nauchno prakt konf lt lt Prostranstvo i vremya sistema koordinat razvitiya chelovechestva gt gt Kiev London 25 08 01 09 2011 s 91 95 On an application of hybrid method to solving second ordinary differential equations The international conference on applied mathematics modeling And compu tational science Waterloo Canada July 25 29 2011 p 363 Application of the hybrid methods to solving Volterra Integro differential equations World Acedemy of Science engineering and Technology Paris 2011 p 240 243to solvin On an application of hybrid method for solving Volterre Integro differential equations World Acedemy of Science engineering and Technology Dubai 2012 p 1197 1201 Application of a Second Derivative Multi Step Method to Numerical Solution of volterra Integral Equaltion of Second Kind Pakistan Journal of Statistics and Operation Research Vol VIII No 2 2012 pp245 258 2012 Elsevier On one app ication of forwaed jumping methods In Press Corrected Proof available online 12 October 2011 Applied Numerical MAhematics 2012 Elsevier General hybrid method in the numerical solution for ODE of first and second order Recent Advances in Applied Mathematics and Computational Methods in Engineering AMCME 2013 Rhodes Island Greece July 16 19 2013 ISI Thomson Reuters Hybrid methods for solving Volterra integral equations Journal of Concrete and Applicable Mathematics USA Volume 11 Number 2 April 2013 On one application of forward jumping methods Applied Numerical Mathematics Volume 72 October 2013 ISI Thomson Reuters A way to construct an algorithm that uses hybrid methods Applied Mathematical Sciences HIKARI Ltd Vol 7 2013 no 98 Scopus On a Research of Hybrid Methods Numerical Analysis and Its Application Springer 2013 ISI Thomson Reuters Solving Volterra Integro Differential Equations by the Hybrid Methods Pensee Journal Paris Vol 75 Issue 9 2013 ISI Thomson Reuters The Application Difference Methods to Solving Volterra Integral Equation Pensee Journal Paris Vol 75 Issue 111 2013 ISI Thomson Reuters Compares of Some Algorithms by Using First and Second Derivative Multistep Methods International journal of applied mathematics and informatics Volume 7 2013 Scopus A method for solving nonlinear Volterra integral equations Advances in Dynamical Systems and Applications volume 8 number 2 2013 On the application of hybrid methods to solving Volterra integro differential equation International Journal of Mathematics amp Computation Some advantages of the hybrid methods which used the first derivative of the solution of the considered problem Recent Advances in Mathematics Statistics and Economics PM AM 14 ES 14 Venice Italy March 15 17 2014 Numerical Methods to Solving of Volterra Integro Differential Equations Journal of Applied Functional Analysis volume 8 number 2 2014 An application of the hybrid method of multistep type Advances in Applied and Pure mathematics Proceedings of 2 Intern Conf on Math Comp and Aqtatist Science MCSS 2014 Some application of the hybrid methods to solving Volterra integral equations Advances in Applied and Pure mathematics Proceedings of 2 Intern Conf on Math Comp and Aqtatist Science MCSS 2014 On a Research of Symmetric Equations of Volterra Type International journal of mathematical models and methods in Applied sciences Volume 8 2014 Scopus A research of the symmetric hybrid methods International Conference ICAT 14 August 12 15 2014 Antalya Turkey Hybrid methods for solving nonlinear ODE of the first order Proceedings of the International Conference on Numerical Analysis and Applied Mathematics 2014 ICNAAM 2014 AIP Conf Proc 1648 c 2015 AIP Publishing LLC ISI Thomson Reuters The application of second derivative methods to solving Volterra integro differential equations Proceedings of the International Conference on Numerical Analysis and Applied Mathematics 2014 ICNAAM 2014 AIP Conf Proc 1648 c 2015 AIP Publishing LLC ISI Thomson Reuters On the application of multistep methods to solving some problems of communication Proceedings of the International Conference on Numerical Analysis and Applied Mathematics 2014 ICNAAM 2014 AIP Conf Proc 1648 c 2015 AIP Publishing LLC ISI Thomson Reuters The construction of the finite difference method and application Proceedings of the International Conference on Numerical Analysis and Applied Mathematics 2014 ICNAAM 2014 AIP Conf Proc 1648 c 2015 AIP Publishing LLC Thomson Reuters Solving Volterra Integro Differential Equation by the Second Derivative Methods Applied Mathematics and Information Sciences Volume 9 No 5 Sep 2015 Thomson Reuters IF 1 23 Application of hybrid methods to solving Volterra integral equation with the fixed boundares International journal of advance research and innovative ideas in education volume 1 issue 5 2015 Thomson Reuters ResercherID IF 4 06 An Application of Mathematical Methods for Solving of Scientific Problems British Journal of Applied Science amp Technology2016 Volume 14 issue 2 A way for constructing hybrid methods with high order of accuracy and their application to solving of ode of first order International Journal of Current Research Volume 7 Issue 08 August 2015 Thomson Reuters ResercherID Endnote IF 5 349 The hybrid methods are 60 years in the scientific works Mathematical Models and Computational Methods Greece 2015 Some refinement of the conception of symmetry of Volterra integral equations and constructing symmetrical methods for solving them Recent Advances in Mathematics Greece 2015 About some communications between methods of applications to the solving ODE and integral equations of Volterra type Recent Advances in Mathematics Greece 2015 General Theory of the Application of Multistep Methods to Calculation of the Energy of Signals Wireless Communications Networking and Applications Volume 348 of the series Lecture Notes in Electrical Engineering Springer Thomson Reuters 2016 Some recommendation for definition of symmetry of the multistep methods The 5th International Conference on Control and Optimization with Industrial Applications 27 29 August 2015 Baku Azerbaijan Some refinement of the notion of symmetry for the Volterra integral equations and the construction of symmetrical methods to solve them Journal of Computational and Applied Mathematics 306 2016 Thomson Reuters IF 1 33 John Butcher and hybrid methods International conference of numerical analysis and applied mathematics 2017 Investigation of the initial value problem for the Volterra integro differential equations with the special structure International Journal of Modern Communication Technologies amp Research IJMCTR ISSN 2321 0850 Volume 5 Issue 8 August2017 A Way to Construct a Hybrid Forward jumping method IOP Conference Series Materials Science and Engineering 225 2017 One a way for Constructing hybrid Methods with the Constant Coefficients and their Applied IOP Conference Series Materials Science and Engineering 225 2017 Solution of the Volterra integrodiferential equation by multi step methods Baki Universitetinin xeberleri N1 seh 5 14 2017 Some Comparisons of the Methods Applied to Solving the First Order Integro Differential Equations IOP Conf Series Materials Science and Engineering 423 2018 012155 On the construction of the foruard jumping method and its application to solving of the Volterra integral equations with symmetric boundaries Wseas transactions on mathematics Volume 16 2017 A way for finding the relation between of the degree and order for multistep method used to applied to solving of the Volterra integro differential equation Wseas transactions on mathematics Volume 17 2018 The construction the new way for the solving of the Volterra integral equations with the symmetric boundaries International journal of mathematical models and methods in apllied sciences Volume 11 2017 On a one method for determining the maximum value of the order of the accuracy for the multistep hybrid method which have applied to solving of the Volterra integrodifferential equation of the first order AIP Conference Proceedings 1982 020022 2018 doi 10 1063 1 5045428 One relationship between Volterra integro differential and ordinary differential equationsmeqaleAIP Conference Proceedings 2019 On the comparison of the implicit advanced and hybrid methods and their application to solving Volterra inteqro differential equations INTERNATIONAL JOURNAL OF EDUCATION AND INFORMATION TECHNOLOGIES Tom 13 Str 79 84 2019 On the constraction of the advvanced Hybirid Methods and application to Solving Volterra Integral EguationsmeqaleWseas transactions on systems and control Volume 14 2019 On the Construction of the Multistep Methods to Solving the Initial Value Problem for ODE and the Volterra IntegroDifferential Equations IAPE 19 Oxford United Kingdom ISBN 978 1 912532 05 6 2019 On a calculation of definite integrals by using of the calculation of indefinite integrals SN Applied Sciences Springer Nature Sciences 2019 Application of the Finite Differences Methods to Computation of Definite Integrals WSEAS TRANSACTIONS on SYSTEMS DOI 10 37394 23202 2020 19 1 Baku AZERBAIJAN 2020 APPLICATION OF HYBRID METHODS TO SOLVING INITIAL VALUE PROBLEM FOR THE ODES OF THE SECOND ORDER CONTROL AND OPTIMIZATION WITH INDUSTRIAL APPLICATIONS 26 28 August 2020 Baku Azerbaijan On some comparison of multistep second derivative methods with the multistep hybrid methods and their application to solve integro differential equations MMCTSE 2020 On The Computation Of Double Integrals By Using Some Connection Between The Wave Equation And The System Of ODE IAPE 2020 Second Edition of the International Conference on Innovative Applied Energy ISBN 978 1 912532 18 6 Novel symmetric numerical methods for solving symmetric mathematical problems International Journal of circuits systems and signal processing 2021 Volume 15 Multistep Methods of hybirid type and their appiication to solve the second kind Volterra Integral Equations Symmetry 2021 Volume 13Istinadlar Arxivlenmis suret 2018 09 30 tarixinde Istifade tarixi 2014 11 13 Baki Dovlet Universitetinin emekdaslarina fexri adlarin verilmesi haqqinda Azerbaycan Respublikasi Prezidentinin 30 oktyabr 2009 cu il tarixli 538 nomreli Serencami e 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