44 resultados para Distributed Order Differential Equation


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2000 Math. Subject Classification: 26A33; 33E12, 33E30, 44A15, 45J05

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Mathematics Subject Classification 2010: 26A33, 33E12.

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2002 Mathematics Subject Classification: 65C05.

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2002 Mathematics Subject Classification: 35L40

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2000 Mathematics Subject Classification: 60J80, 60J85

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2000 Mathematics Subject Classification: 45G15, 26A33, 32A55, 46E15.

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2000 Mathematics Subject Classification: 65M06, 65M12.

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In this paper, we are concerned with the optimal control boundary control of a second order parabolic heat equation. Using the results in [Evtushenko, 1997] and spatial central finite difference with diagonally implicit Runge-Kutta method (DIRK) is applied to solve the parabolic heat equation. The conjugate gradient method (CGM) is applied to solve the distributed control problem. Numerical results are reported.

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Orthonormal polynomials on the real line {pn (λ)} n=0 ... ∞ satisfy the recurrent relation of the form: λn−1 pn−1 (λ) + αn pn (λ) + λn pn+1 (λ) = λpn (λ), n = 0, 1, 2, . . . , where λn > 0, αn ∈ R, n = 0, 1, . . . ; λ−1 = p−1 = 0, λ ∈ C. In this paper we study systems of polynomials {pn (λ)} n=0 ... ∞ which satisfy the equation: αn−2 pn−2 (λ) + βn−1 pn−1 (λ) + γn pn (λ) + βn pn+1 (λ) + αn pn+2 (λ) = λ2 pn (λ), n = 0, 1, 2, . . . , where αn > 0, βn ∈ C, γn ∈ R, n = 0, 1, 2, . . ., α−1 = α−2 = β−1 = 0, p−1 = p−2 = 0, p0 (λ) = 1, p1 (λ) = cλ + b, c > 0, b ∈ C, λ ∈ C. It is shown that they are orthonormal on the real and the imaginary axes in the complex plane ...

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We consider the existence and uniqueness problem for partial differential-functional equations of the first order with the initial condition for which the right-hand side depends on the derivative of unknown function with deviating argument.

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Mathematics Subject Classification: 26A33, 45K05, 35A05, 35S10, 35S15, 33E12

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Mathematics Subject Class.: 33C10,33D60,26D15,33D05,33D15,33D90

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MSC 2010: 34A08 (main), 34G20, 80A25

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2010 Mathematics Subject Classification: 60E05, 62P05.