EN
Investigating Of The Computational Possibylities Of The Kg-Algoritm To Solve The Systems Of Algebraic Eduations With Three Diagonals Matrix Of Coefficients
Abstract
The main part of computational mathematics’ problems can be brought to solving the systems of linear algebraic equations. In case with a big number of equations and unknowns there are some difficulties on this way. To overcome it, the KG-method which combines the algorithmic structure of the Gauss method with Cramer rules are presented in this paper
Keywords
References
- [1]. Кydyraliev S.K., Sklyar S.N., Urdaletova A.B., Ispolzovanie metoda KG dlya resheniya system lineinyh algebraicheskih uravnenii. Vyshee obrazovanie Kyrgyzskoi Respubliki, 2(12) (2008): 18-23.
- [2]. Samarskii А.А., Nikolaev Е.S., Меtody resheniya setochnyh uravnenii, Moskva, Nauka, 592pp., 1978.
- [3]. Ilin А.М., Raznostnaya shema dlya differentsialnogo uravneniya s malym parametrom pri starshei proizvodnoi, Matematicheskie Zametki, 6(2) (1969): 237-248.
- [4]. Dulan E., Miller J., Shilders U., Ravnomernye chislennye metody resheniya zadach s pogranichnym sloem, Moskva, Mir, 200 pp., 1983.
- [5]. Ilin V.P., Pryamoi analiz ustoichivosti metoda progonki, V knige aktualnye problem vychislitelnoi matematiki I matematicheskogo modelirovaniya, Novosibirsk, Nauka, 189-201 pp., 1985.
Details
Primary Language
English
Subjects
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Journal Section
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Publication Date
January 1, 2012
Submission Date
-
Acceptance Date
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Published in Issue
Year 2012 Volume: 2 Number: 13
APA
Urdaletova, A., Skliar, S., & Kydyraliev, S. (2012). Investigating Of The Computational Possibylities Of The Kg-Algoritm To Solve The Systems Of Algebraic Eduations With Three Diagonals Matrix Of Coefficients. Manas Journal of Natural Sciences, 2(13), 77-90. https://izlik.org/JA86UC42BK
AMA
1.Urdaletova A, Skliar S, Kydyraliev S. Investigating Of The Computational Possibylities Of The Kg-Algoritm To Solve The Systems Of Algebraic Eduations With Three Diagonals Matrix Of Coefficients. Manas Journal of Natural Sciences. 2012;2(13):77-90. https://izlik.org/JA86UC42BK
Chicago
Urdaletova, A.d., S.n. Skliar, and S.k. Kydyraliev. 2012. “Investigating Of The Computational Possibylities Of The Kg-Algoritm To Solve The Systems Of Algebraic Eduations With Three Diagonals Matrix Of Coefficients”. Manas Journal of Natural Sciences 2 (13): 77-90. https://izlik.org/JA86UC42BK.
EndNote
Urdaletova A, Skliar S, Kydyraliev S (January 1, 2012) Investigating Of The Computational Possibylities Of The Kg-Algoritm To Solve The Systems Of Algebraic Eduations With Three Diagonals Matrix Of Coefficients. Manas Journal of Natural Sciences 2 13 77–90.
IEEE
[1]A. Urdaletova, S. Skliar, and S. Kydyraliev, “Investigating Of The Computational Possibylities Of The Kg-Algoritm To Solve The Systems Of Algebraic Eduations With Three Diagonals Matrix Of Coefficients”, Manas Journal of Natural Sciences, vol. 2, no. 13, pp. 77–90, Jan. 2012, [Online]. Available: https://izlik.org/JA86UC42BK
ISNAD
Urdaletova, A.d. - Skliar, S.n. - Kydyraliev, S.k. “Investigating Of The Computational Possibylities Of The Kg-Algoritm To Solve The Systems Of Algebraic Eduations With Three Diagonals Matrix Of Coefficients”. Manas Journal of Natural Sciences 2/13 (January 1, 2012): 77-90. https://izlik.org/JA86UC42BK.
JAMA
1.Urdaletova A, Skliar S, Kydyraliev S. Investigating Of The Computational Possibylities Of The Kg-Algoritm To Solve The Systems Of Algebraic Eduations With Three Diagonals Matrix Of Coefficients. Manas Journal of Natural Sciences. 2012;2:77–90.
MLA
Urdaletova, A.d., et al. “Investigating Of The Computational Possibylities Of The Kg-Algoritm To Solve The Systems Of Algebraic Eduations With Three Diagonals Matrix Of Coefficients”. Manas Journal of Natural Sciences, vol. 2, no. 13, Jan. 2012, pp. 77-90, https://izlik.org/JA86UC42BK.
Vancouver
1.A.d. Urdaletova, S.n. Skliar, S.k. Kydyraliev. Investigating Of The Computational Possibylities Of The Kg-Algoritm To Solve The Systems Of Algebraic Eduations With Three Diagonals Matrix Of Coefficients. Manas Journal of Natural Sciences [Internet]. 2012 Jan. 1;2(13):77-90. Available from: https://izlik.org/JA86UC42BK