DEFINITION OF COMPLEX FUNCTIONS AND CALCULATION OF THEIR DERIVATIVES USING SIMPLE METHODS
December 15, 2023
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Two function yi đ index , difference , multiplication and of the ratio derivative . let's say and functions given in being _ at the point and to derivatives have let it be Derivative to the definition
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Rafikov Fakhriddin Kahakhorovich 2023. DEFINITION OF COMPLEX FUNCTIONS AND CALCULATION OF THEIR DERIVATIVES USING SIMPLE METHODS. International Journal on Integrated Education. 6, 12 (Dec. 2023), 76–82. DOI:https://doi.org/10.31149/ijie.v6i12.5060.
1.Leger G., Luks E. Generalized Derivations of Lie algebras, J. Algebra, 2000, 228,165-203.
2.Hartwig J., Larsson D.,Silvestrov S. Deformation of Lie algebras using (, )- derivation. Journal of algebra,2006, 38 (2) 109-138.
3.Hrivnak J.Invariants of Lie algebras. PhD Thesis, Faculty of Nuclear Science andPhysical Engineering, Czech Technical University, Prague, 2007.
4.Novotny P.,Hrivnak J. On (, , )-derivation of Lie algebras and correspondinginvariant functions. J. Geom. Phys.,2008, 58, 208-217.
5.Rakhimov I. S., Said Husain Sh. K.,Abdulkadir A. On Generalized derivationsof finite dimensional associative algebras. FEIIC International journal of Engineering andTechnology,2016, 13 (2) 121-126.
6.Fiidow M.A., Rakhimov I.S., Said Husain Sh.K., Basri W. (, , )-Derivations of diassociativealgebras. Malaysian Journal Of Mathematical ciences, 2016, 10101- 126.
7. McCrimmonK.A taste of Jordan algebras.Springer, New York, Berlin, Heidelberg, Hong Kong, London, Milan, Paris, Tokyo, 2004, pp. 562.
8. Hanche-OlcenH., StörmerE.Jordan operator algebras.Boston etc: Pitman Publ. Inc.,1984, pp. 183.
9. Ergashev A. A., Vakhobov F. F. THE ESSENCE OF THE CONCEPT OF" PROFESSIONAL ACTIVITY OF A MATHEMATICS TEACHER" //Open Access Repository. – 2022. – Т. 8. – №. 12. – С. 147-154.
10.Yigitalievich A. U., Fazliddin V. A SYSTEM OF EQUATIONS FOR OSCILLATION AND STABILITY OF A VISCOELASTIC PLATE TAKING INTO ACCOUNT THE GENERALIZED HEAT CONDUCTIVITY EQUATIONS “JOURNAL OF SCIENCE-INNOVATIVE RESEARCH IN UZBEKISTAN” JURNALI VOLUME 1, ISSUE 8, 2023. NOVEMBER ResearchBib Impact Factor: 8.654/2023 ISSN 2992-8869 337 //Galaxy International Interdisciplinary Research Journal. – 2022. – Т. 10. – №. 12. – С. 304-308.
11.Makhmudov B. B., Vokhobov F. F. TOPICS: GAUSS'S THEOREM. INTEGRAL EXPRESSION OF THE HYPERGEOMETRIC FUNCTION ACCORDING TO THE DALANBER PRINCIPLE //Galaxy International Interdisciplinary Research Journal. – 2022. – Т. 10. – №. 12. – С. 138-144.
12.Yigitalievich A. U., Mirsaid S. SYSTEM OF EQUATIONS OF COUPLED DYNAMIC PROBLEMS OF A VISCOELASTIC SHELL IN A TEMPERATURE FIELD //Galaxy International Interdisciplinary Research Journal. – 2022. – Т. 10. – №. 12. – С. 298-303.
13.Faxriddinjon o’g’li V. F. et al. HYPERGEOMETRIC FUNCTIONS OF SEVERAL VARIABLES //Open Access Repository. – 2023. – Т. 9. – №. 6. – С. 250-252.
14.Faxriddinjon o’g’li V. F. et al. EXPANSIONS OF HYPERGIOMETRIC FUNCTIONS OF SEVERAL VARIABLES ACCORDING TO KNOWN FORMULAS //Galaxy International Interdisciplinary Research Journal. – 2023. – Т. 11. – №. 6. – С. 548-550.
15.Faxriddinjon o'g'li V. F. On Generalized Derivations Of Jordon Algebras //Open Access Repository. – 2022. – Т. 9. – №. 11. – С. 340-343
2.Hartwig J., Larsson D.,Silvestrov S. Deformation of Lie algebras using (, )- derivation. Journal of algebra,2006, 38 (2) 109-138.
3.Hrivnak J.Invariants of Lie algebras. PhD Thesis, Faculty of Nuclear Science andPhysical Engineering, Czech Technical University, Prague, 2007.
4.Novotny P.,Hrivnak J. On (, , )-derivation of Lie algebras and correspondinginvariant functions. J. Geom. Phys.,2008, 58, 208-217.
5.Rakhimov I. S., Said Husain Sh. K.,Abdulkadir A. On Generalized derivationsof finite dimensional associative algebras. FEIIC International journal of Engineering andTechnology,2016, 13 (2) 121-126.
6.Fiidow M.A., Rakhimov I.S., Said Husain Sh.K., Basri W. (, , )-Derivations of diassociativealgebras. Malaysian Journal Of Mathematical ciences, 2016, 10101- 126.
7. McCrimmonK.A taste of Jordan algebras.Springer, New York, Berlin, Heidelberg, Hong Kong, London, Milan, Paris, Tokyo, 2004, pp. 562.
8. Hanche-OlcenH., StörmerE.Jordan operator algebras.Boston etc: Pitman Publ. Inc.,1984, pp. 183.
9. Ergashev A. A., Vakhobov F. F. THE ESSENCE OF THE CONCEPT OF" PROFESSIONAL ACTIVITY OF A MATHEMATICS TEACHER" //Open Access Repository. – 2022. – Т. 8. – №. 12. – С. 147-154.
10.Yigitalievich A. U., Fazliddin V. A SYSTEM OF EQUATIONS FOR OSCILLATION AND STABILITY OF A VISCOELASTIC PLATE TAKING INTO ACCOUNT THE GENERALIZED HEAT CONDUCTIVITY EQUATIONS “JOURNAL OF SCIENCE-INNOVATIVE RESEARCH IN UZBEKISTAN” JURNALI VOLUME 1, ISSUE 8, 2023. NOVEMBER ResearchBib Impact Factor: 8.654/2023 ISSN 2992-8869 337 //Galaxy International Interdisciplinary Research Journal. – 2022. – Т. 10. – №. 12. – С. 304-308.
11.Makhmudov B. B., Vokhobov F. F. TOPICS: GAUSS'S THEOREM. INTEGRAL EXPRESSION OF THE HYPERGEOMETRIC FUNCTION ACCORDING TO THE DALANBER PRINCIPLE //Galaxy International Interdisciplinary Research Journal. – 2022. – Т. 10. – №. 12. – С. 138-144.
12.Yigitalievich A. U., Mirsaid S. SYSTEM OF EQUATIONS OF COUPLED DYNAMIC PROBLEMS OF A VISCOELASTIC SHELL IN A TEMPERATURE FIELD //Galaxy International Interdisciplinary Research Journal. – 2022. – Т. 10. – №. 12. – С. 298-303.
13.Faxriddinjon o’g’li V. F. et al. HYPERGEOMETRIC FUNCTIONS OF SEVERAL VARIABLES //Open Access Repository. – 2023. – Т. 9. – №. 6. – С. 250-252.
14.Faxriddinjon o’g’li V. F. et al. EXPANSIONS OF HYPERGIOMETRIC FUNCTIONS OF SEVERAL VARIABLES ACCORDING TO KNOWN FORMULAS //Galaxy International Interdisciplinary Research Journal. – 2023. – Т. 11. – №. 6. – С. 548-550.
15.Faxriddinjon o'g'li V. F. On Generalized Derivations Of Jordon Algebras //Open Access Repository. – 2022. – Т. 9. – №. 11. – С. 340-343
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