• The existence of a global classical solution is proved.

    我们证明了该问题存在古典整体解。

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  • It is proved that the presented method is reasonable and practicable by comparison with classical solution.

    通过和经典解析解的比较可知,该方法是一种合理有效的方法。

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  • The local existence, the global existence and the uniqueness of a classical solution of this problem are proved.

    文中证明了该问题古典解的局部存在性、整体存在性和唯一性。

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  • We obtain the existence and uniqueness of the classical solution by its equivalent parabolic quasi variational inequality.

    利用其等价的抛物拟变分不等式,得到了该问题古典解的存在唯一性。

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  • A parabolic system with nonlinear boundary conditions is considered. T he existence and uniqueness of a nonnegative classical solution are proved to this problem.

    考虑了一个具有非线性边界条件的抛物系统,证明了这个问题非负古典解的存在唯一性。

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  • The method of regularization and the technique of upper and lower solutions are employed to show the local existence and the continuation of the positive classical solution of the above problem.

    运用正则化方法和上下解技巧证明了上述问题的古典正解的局部存在性及其可延拓性。

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  • The method of regularization and the technique of upper and lower solutions are employed to show the local existence and the continuation of the positive classical solution of the above problem.

    运用正则化方法和上下解技巧证明了上述问题的古典正解的局部存在性及其可延拓性。

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