Abstract
In this work, we study spacelike surfaces in Minkowski space ${\bf E}_1^3$ foliated by pieces of circles that satisfy a linear Weingarten condition of type $aH + bK = c$, where $a,b$ and $c$ are constants and $H$ and $K$ denote the mean curvature and the Gauss curvature respectively. We show that such surfaces must be surfaces of revolution or surfaces with constant mean curvature $H=0$ or surfaces with constant Gauss curvature $K=0$.
Citation
Özgür Boyacioglu Kalkan. Rafael López. Derya Saglam. "LINEAR WEINGARTEN SURFACES FOLIATED BY CIRCLES IN MINKOWSKI SPACE." Taiwanese J. Math. 15 (5) 1897 - 1917, 2011. https://doi.org/10.11650/twjm/1500406413
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