) xi. This equation is a generalization of the semilinear Maxwe'/> A multiplicity result for the problem delta d xi = f '(<xi, xi >) xi
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A multiplicity result for the problem delta d xi = f '() xi

机译:问题del d xi = f'()xi的多重结果

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摘要

In this paper we consider the nonlinear equation involving differential forms on a compact Riemannian manifold delta d xi = f'() xi. This equation is a generalization of the semilinear Maxwell equations recently introduced in a paper by Benci and Fortunato. We obtain a multiplicity result both in the positive mass case (i.e. f'(t) >= epsilon > 0 uniformly) and in the zero mass case (f'(t) >= 0 and f'(0) = 0) where a strong convexity hypothesis on the nonlinearity is assumed. (C) 2007 Elsevier Ltd. All rights reserved.
机译:在本文中,我们考虑了紧致黎曼流形δd xi = f'()xi上涉及微分形式的非线性方程。该方程是Benci和Fortunato最近在论文中引入的半线性Maxwell方程的推广。我们在正质量情况下(即f'(t)> = epsilon> 0一致)和零质量情况下(f'(t)> = 0且f'(0)= 0)都得到多重结果假设非线性有很强的凸性假设。 (C)2007 Elsevier Ltd.保留所有权利。

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