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GLOBAL SOLUTIONS OF THE PERTURBED RIEMANN PROBLEM FOR THE CHROMATOGRAPHY EQUATIONS

GLOBAL SOLUTIONS OF THE PERTURBED RIEMANN PROBLEM FOR THE CHROMATOGRAPHY EQUATIONS
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摘要 The Riemann problem for the chromatography equations in a conservative form is considered. The global solution is obtained under the assumptions that the initial data are taken to be three piecewise constant states. The wave interaction problems are discussed in detail during the process of constructing global solutions to the perturbed Riemann problem. In addition, it can be observed that the Riemann solutions are stable under small perturbations of the Riemann initial data. The Riemann problem for the chromatography equations in a conservative form is considered. The global solution is obtained under the assumptions that the initial data are taken to be three piecewise constant states. The wave interaction problems are discussed in detail during the process of constructing global solutions to the perturbed Riemann problem. In addition, it can be observed that the Riemann solutions are stable under small perturbations of the Riemann initial data.
作者 张婷 盛万成 Ting ZHANG;Wancheng SHENG
出处 《Acta Mathematica Scientia》 SCIE CSCD 2019年第1期57-82,共26页 数学物理学报(B辑英文版)
基金 Supported by NSFC(11371240 and 11771274) the grant of "The First-Class Discipline of Universities in Shanghai"
关键词 RIEMANN problem CHROMATOGRAPHY equation wave interactions TEMPLE class hyperbolic conservation LAWS Riemann problem chromatography equation wave interactions Temple class hyperbolic conservation laws
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