USING FIBONACCI NUMBER TO INTEGRATE 2×2 AND 3×3 MATRICES
الملخص
The aim of this paper is to make the clarification of images faster by the formula that Franciszekn made for matrices integrations and this made Sukhvinder’s Algarithm complicate and slower. Tis paper uses Fibonacci number to determine integration formulas for matrices of order 2 and 3 in order to make the process of images clarification shorter.
التنزيلات
بيانات التنزيل غير متوفرة بعد.
المراجع
- Franciszek H. S.,(2001),On matrix Integration of matrix polynomial,JCAM,V.133,PP.611-621.
- Kenneth, I.,Michael, R.;(1990), A classical Introduction to Modern Number Theory,2nd, springer.
- Penner, R. C.; (1988),Bull. Am. Math. Soc. V.15, PP.73-77 (1986); [5] Randal J. B. ;(2006),
Matrix Differentiation, Springer,CE8361.
- Randal J. B.;(2006), Matrix Differentiation,2nd Springer.
-Sheldon A. ;(2010), Linear Algebra Done Right,3rd,springer.
- Sinap, A. W. Van A.;(1996), Orthogonal matrix polynomials and applications, JCAM. V.27,
PP.27-53.
- Sukhvinder S., Meenakishi Sh. and Suresh N. R. ;(2011), Accurate Face Recognition Using PCA and LDA, International Conference on Emerging Trends in Computer and Image Processing, Bangkok.
- Kenneth, I.,Michael, R.;(1990), A classical Introduction to Modern Number Theory,2nd, springer.
- Penner, R. C.; (1988),Bull. Am. Math. Soc. V.15, PP.73-77 (1986); [5] Randal J. B. ;(2006),
Matrix Differentiation, Springer,CE8361.
- Randal J. B.;(2006), Matrix Differentiation,2nd Springer.
-Sheldon A. ;(2010), Linear Algebra Done Right,3rd,springer.
- Sinap, A. W. Van A.;(1996), Orthogonal matrix polynomials and applications, JCAM. V.27,
PP.27-53.
- Sukhvinder S., Meenakishi Sh. and Suresh N. R. ;(2011), Accurate Face Recognition Using PCA and LDA, International Conference on Emerging Trends in Computer and Image Processing, Bangkok.
منشور
2018-11-15
كيفية الاقتباس
ABDULLAH, H. N., AHMED, D. H., & SALIH, M. M. (2018). USING FIBONACCI NUMBER TO INTEGRATE 2×2 AND 3×3 MATRICES. مجلة جامعة دهوك, 21(1), 1-5. https://doi.org/10.26682/sjuod.2018.21.1.1
القسم
Pure and Engineering Sciences
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