Abstract
Simple ends of maximal surfaces in $R^{2,1}$ naturally correspond to catenoidal or planar ends of minimal surfaces in $R^3$. We study some properties of flux of simple ends, which are different from those of catenoidal or planar ends. We also give a classification of maximal surfaces of genus zero with 3 simple ends.
Citation
Taishi IMAIZUMI. Shin KATO. "Flux of simple ends of maximal surfaces in ${\bf R}^{2,1}$." Hokkaido Math. J. 37 (3) 561 - 610, August 2008. https://doi.org/10.14492/hokmj/1253539536
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