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We describe the space H of all surfaces in R z that have constant mean curvature HO and are invariant by helicoidal motions, with a fixed axis, of R . Similar to the case o of minimal surfaces H behaves roughly like a circular cylinder where a certain generator corresponds to the rotation surfaces and each parallel corresponds to a periodic family of isometric helicoidal surfaces.
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Carmo et al. (1982) studied this question.
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