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A class of Adams–Fontana type inequalities and related functionals on manifolds

机译:流形上的一类Adams–Fontana型不等式及相关函数

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摘要

A class of Adams–Fontana type inequalities are established on compact Riemannian manifolds without boundary via the Young inequality together with the usual Adams–Fontana inequality (Comment Math Helv 68:415–454, 1993). As an application, a sequence of functionals are defined on manifolds, a sufficient condition on which the Palais–Smale condition holds is given and the existence of critical points of the functionals is also considered in the spirit of Adimurthi (Ann Scuola Norm Sup Pisa Cl Sci 17:393–413, 1990) and Adimurthi and Sandeep (Nonlinear Differ Equ Appl 13:585–603, 2007).
机译:一类亚当斯-冯塔纳型不等式是通过Young不等式与通常的亚当斯-冯塔纳不等式在无边界的紧黎曼流形上建立的(Comment Math Helv 68:415-454,1993)。作为一种应用,在流形上定义了一系列的功能,给出了Palais-Smale条件成立的充分条件,并且还以Adimurthi的精神考虑了该功能的临界点的存在(Ann Scuola Norm Sup Pisa Cl Sci 17:393-413,1990)和Adimurthi和Sandeep(非线性Differ Equ Appl应用13:585-603,2007)。

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