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从Vlasov-Poisson方程组出发,我们导出了电子慢变分布函数δFe,慢变场Es和快变场E之间耦合的动力学方程组,并在一维稳态下解析求解了这一方程组,从而获得了粒子分布函数与soliton作用关系;进一步讨论了高维下δFe,Es,E塌缩运动和它们的多个cavitons行为。Starting from Vlasov-Doisson equations, the coupled dynamics equations for slowly varying electron distribution function δFe, slowly varying field Es and fast varying field E are derived and the system of above equations is analytically solved. Thus, the interactions of the particles distribution functions with solitons are revealed. Furthermore, the collapse motions of δFe Es. E for higher dimensions and their many cavitons behavior are discussed.







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