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On the Approximate Solution of Fractional Logistic Differential Equation Using Operational Matrices of Bernstein Polynomials
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作者 r. f. al-bar 《Applied Mathematics》 2015年第12期2096-2103,共8页
In this paper, operational matrices of Bernstein polynomials (BPs) are presented for solving the non-linear fractional Logistic differential equation (FLDE). The fractional derivative is described in the Riemann-Liouv... In this paper, operational matrices of Bernstein polynomials (BPs) are presented for solving the non-linear fractional Logistic differential equation (FLDE). The fractional derivative is described in the Riemann-Liouville sense. The operational matrices for the fractional integration in the Riemann-Liouville sense and the product are used to reduce FLDE to the solution of non-linear system of algebraic equations using Newton iteration method. Numerical results are introduced to satisfy the accuracy and the applicability of the proposed method. 展开更多
关键词 FRACTIONAL LOGISTIC Equation Riemann-Liouville FRACTIONAL Derivatives Riemann-Liouville FRACTIONAL Integral OPERATIONAL Matrix BERNSTEIN POLYNOMIALS
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