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Design and Validation of Elastic Dies for Enhanced Metal Powder Compaction: A FEM and Experimental Study. [PDF]
Materials (Basel)Noveanu DC, Noveanu S.
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Computational Strategy for Analyzing Effective Properties of Random Composites-Part II: Elasticity. [PDF]
Materials (Basel)Czapla R +4 more
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Closed-form spin-relativistic corrections from the Dirac equation enabling a modified Schrödinger solver. [PDF]
Sci RepAmaro MB, Nazeef, Dussech CJ, Qi C.
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Confusion-Driven Machine Learning of Structural Phases of a Flexible, Magnetic Stockmayer Polymer. [PDF]
J Chem Theory ComputPerera D +3 more
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Communication on Applied Mathematics and Computation, 2023
For solving two-dimensional incompressible flow in the vorticity form by the fourth-order compact finite difference scheme and explicit strong stability preserving temporal discretizations, we show that the simple bound-preserving limiter in Li et al ...
Hao Li, Xiangxiong Zhang
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For solving two-dimensional incompressible flow in the vorticity form by the fourth-order compact finite difference scheme and explicit strong stability preserving temporal discretizations, we show that the simple bound-preserving limiter in Li et al ...
Hao Li, Xiangxiong Zhang
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International Journal of Computational Mathematics, 2022
In this paper, the correction for the remainder of the truncation error of the second-order central difference scheme is employed to discretize temporal derivative, while the fourth-order Padé schemes are directly used to compute spatial derivatives, an ...
Yunzhi Jiang, Y. Ge
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In this paper, the correction for the remainder of the truncation error of the second-order central difference scheme is employed to discretize temporal derivative, while the fourth-order Padé schemes are directly used to compute spatial derivatives, an ...
Yunzhi Jiang, Y. Ge
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Journal of difference equations and applications (Print), 2022
In this paper, a new high-order accurate compact finite difference scheme for the coupled nonlinear Schrödinger–KdV (CNLS–KdV) equations is proposed. Conservation of the discrete number of plasmon and the discrete number of particle are given in detail ...
Yuyu He, Xiaofeng Wang
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In this paper, a new high-order accurate compact finite difference scheme for the coupled nonlinear Schrödinger–KdV (CNLS–KdV) equations is proposed. Conservation of the discrete number of plasmon and the discrete number of particle are given in detail ...
Yuyu He, Xiaofeng Wang
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Optimized compact finite difference schemes with maximum resolution
AIAA Journal, 1996Direct numerical simulations and computational aeroacoustics require an accurate finite difference scheme that has a high order of truncation and high-resolution characteristics in the evaluation of spatial derivatives. Compact finite difference schemes are optimized to obtain maximum resolution characteristics in space for various spatial truncation ...
Kim, J.W., Lee, D.J.
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