Results 11 to 20 of about 17,709,774 (182)
Solving Robbin's problem [PDF]
, 1972 In this report the numerical integration of ellipticpartial differential equations under Robbin's boundaryconditions is attempted by means of the Extrapolatedform of the Alternating Direction Implicit methods.A set of varying extrapolation parameters is ...
Lordanidis, KI
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Fractal and Fractional, 2022 The boundary value problem (BVP) for the varying coefficient linear Caputo-type fractional differential equation subject to the mixed boundary conditions on the interval 0≤x≤1 was considered.
Jun-Sheng Duan, Li-Xia Jing, Ming Li
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Mathematics, 2022 Interval quantification for multibody systems can provide an accurate dynamic prediction and a robust reliability design. In order to achieve a robust numerical model, multiple interval uncertain parameters should be considered in the uncertainty ...
Xin Jiang, Zhengfeng Bai
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On the real linear polarization constant problem [PDF]
, 2006 The present paper deals with lower bounds for the norm of products of linear forms. It has been proved by J. Arias-de-Reyna [2], that the so-called n(th) linear polarization constant c(n)(C-n) is n(n/2), for arbitrary n is an element of N. The same value
Matolcsi, Máté +3 more
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Abstract and Applied Analysis, 2021 In this article, a numerical method based on the shifted Chebyshev functions for the numerical approximation of the coupled nonlinear variable-order fractional sine-Gordon equations is shown.
MohammadHossein Derakhshan
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پژوهشهای ریاضی, 2021 Introduction In this study, we consider the differential equation with aftereffect under the separated boundary conditions on a finite interval. In fact, we consider the Sturm-Liouville operator disorganized by a Volterra integral operator. We obtain the
Shahrbanoo Akbarpoor +2 more
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The Chebyshev points of the first kind [PDF]
, 2016 In the last thirty years, the Chebyshev points of the first kind have not been given as much attention for numerical applications as the second-kind ones.
Xu, Kuan
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Regularization technique and numerical analysis of the mixed system of first and second-kind Volterra–Fredholm integral equations [PDF]
Iranian Journal of Numerical Analysis and Optimization, 2019 It is important to note that mixed systems of first and second-kind Volterra–Fredholm integral equations are ill-posed problems, so that solving discretized system of such problems has a lot of difficulties.
S. Pishbin, J. Shokri
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Chebyshev approximation by first degree rationals on 2-space [PDF]
, 1976 The uniqueness problem for Chebyshev approximation on compact subsets of 2-space by the family of ratios of constants to first degree polynomials is ...
Dunham, C.B
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Chebyshev polynomial method to Landauer–Büttiker formula of quantum transport in nanostructures
AIP Advances, 2020 The Landauer–Büttiker formula describes the electronic quantum transport in nanostructures and molecules. It will be numerically demanding for simulations of complex or large size systems due to, for example, matrix inversion calculations.
Yan Yu +6 more
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