首页> 外文期刊>Kyushu journal of mathematics >IRREDUCIBILITY AND REDUCIBILITY OF LAURICELLA'S SYSTEM OF DIFFERENTIAL EQUATIONS ED AND THE JORDAN-POCHHAMMER DIFFERENTIAL EQUATION EJP
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IRREDUCIBILITY AND REDUCIBILITY OF LAURICELLA'S SYSTEM OF DIFFERENTIAL EQUATIONS ED AND THE JORDAN-POCHHAMMER DIFFERENTIAL EQUATION EJP

机译:劳里切拉微分方程组ed和约旦-珀金森微分方程EJP的不可约性和可约性

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摘要

Monodromy representations on the solution space of Lauricella's system of differential equations ED and the Jordan-Pochhammer differential equation Ejp are studied by using integrals of a multivalued function. We first establish the fact that any solution of ED and any solution of EJp are both expressed by the integrals of a multivalued function. Second, a necessary and sufficient condition for the irreducibility is given.
机译:利用多值函数积分研究了Lauricella微分方程组ED和Jordan-Pochhammer微分方程组Ejp的解空间上的单峰表示。我们首先确定一个事实,即ED的任何解和EJp的任何解都由多值函数的积分表示。其次,给出了不可约性的充要条件。

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