# Hamiltonian Stationary Normal Bundles of Surfaces in R<LATEX><TEX>$^{3}$</TEX></LATEX>

## Proceedings of the American Mathematical Society / v.127 no.5. 1999, pp.1509-1515 window.___gcfg = {lang: 'ko'}; (function() { var po = document.createElement('script'); po.type = 'text/javascript'; po.async = true; po.src = 'https://apis.google.com/js/platform.js'; var s = document.getElementsByTagName('script')[0]; s.parentNode.insertBefore(po, s); })();

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Abstract : A surface in ${\bf R}^{3}$ has Hamiltonian stationary normal bundle if and only if it is either minimal, a part of a round sphere, or a part of a cone with vertex angle $\pi$ /2.

Keyword : Primary 53C42 . Secondary 53A05

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