superquadratic

Adjective

 * 1)  Describing an extension of a quadratic function related to the superellipsoid
 * 2) * {{quote-journal|en|year=2015|date=|author=Wenmin Gong; Guangcun Lu|title=Existence results for coupled Dirac systems via Rabinowitz-Floer theory|journal=arXiv|url=http://arxiv.org/abs/1511.06829|doi=|volume=|issue=|pages=
 * passage=In this paper, we construct the Rabinowitz-Floer homology for the coupled Dirac system \begin{equation*} \left\{ \begin{aligned} Du=\frac{\partial H}{\partial v}(x,u,v)\hspace{4mm} {\rm on} \hspace{2mm}M,\\ Dv=\frac{\partial H}{\partial u}(x,u,v)\hspace{4mm} {\rm on} \hspace{2mm}M, \end{aligned} \right. \end{equation*} where $$M$$ is an $$n$$-dimensional compact Riemannian spin manifold, $$D$$ is the Dirac operator on $$M$$, and $$H:\Sigma M\oplus \Sigma M\to \mathbb{R}$$ is a real valued superquadratic function of class $$C^1$$ with subcritical growth rates. }}