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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Adams-Fontana型不等式是通过Young不等式与通常的Adams-Fontana不等式在无边界的紧致黎曼流形上建立的(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条件所满足的充分条件,并且本着Adimurthi的精神考虑了功能的临界点的存在(Ann Scuola Norm Sup Pisa Cl Sci 17:393-413,1990)和Adimurthi and Sandeep(Nonlinear Differ Equ Appl 13:585-603,2007)。

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