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Measurement and Correlation of Electrical Conductivity of β-Cyclodextrin in Water Solution
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作者 Shanshan Jin xuewei cui +2 位作者 Yingping Qi Yongfeng Shen Hua Li 《材料科学与工程(中英文B版)》 2018年第4期178-180,共3页
The electrical conductivity of 4% β-cyclodextrin in water solution had been measured by electrode method from(323.65~353.65) K at atmospheric pressure. The experimental data were correlated with the modified Arrhen... The electrical conductivity of 4% β-cyclodextrin in water solution had been measured by electrode method from(323.65~353.65) K at atmospheric pressure. The experimental data were correlated with the modified Arrhenius equation, and themodel estimations showed good agreement with the experimental data. 展开更多
关键词 ELECTRICAL CONDUCTIVITY Β-CYCLODEXTRIN ARRHENIUS EQUATION
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Error Analysis of a New Euler Semi-Implicit Time-Discrete Scheme for the Incompressible MHD System with Variable Density
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作者 Yuan Li xuewei cui 《Advances in Applied Mathematics and Mechanics》 2025年第1期263-294,共32页
The incompressible magnetohydrodynamics system with variable density is coupled by the incompressible Navier-Stokes equations with variable density and the Maxwell equations.In this paper,we study a new first-order Eu... The incompressible magnetohydrodynamics system with variable density is coupled by the incompressible Navier-Stokes equations with variable density and the Maxwell equations.In this paper,we study a new first-order Euler semi-discrete scheme for solving this system.The proposed numerical scheme is unconditionally stable for any time step size τ>0.Furthermore,a rigorous error analysis is presented and the first-order temporal convergence rate O(τ)is derived by using the method of mathematical induction and the discrete maximal Lp-regularity of the Stokes problem.Finally,numerical results are given to support the theoretical analysis. 展开更多
关键词 Magnetohydrodynamics variable density flows Euler semi-implicit scheme error analysis
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UNCONDITIONALLY OPTIMAL ERROR ANALYSIS OF THE SECOND-ORDER BDF FINITE ELEMENT METHOD FOR THE KURAMOTO-TSUZUKI EQUATION
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作者 Yuan Li xuewei cui 《Journal of Computational Mathematics》 SCIE CSCD 2023年第2期211-223,共13页
This paper aims to study a second-order semi-implicit BDF finite element scheme for the Kuramoto-Tsuzuki equations in two dimensional and three dimensional spaces.The proposed scheme is stable and the nonlinear term i... This paper aims to study a second-order semi-implicit BDF finite element scheme for the Kuramoto-Tsuzuki equations in two dimensional and three dimensional spaces.The proposed scheme is stable and the nonlinear term is linearized by the extrapolation technique.Moreover,we prove that the error estimate in L^(2)-norm is unconditionally optimal which means that there has not any restriction on the time step and the mesh size.Finally,numerical results are displayed to illustrate our theoretical analysis. 展开更多
关键词 Kuramoto-Tsuzuki equations BDF scheme Finite element method Optimal error analysi
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