**R. MAZZOCCO** and **G. ROMANI**

*Multihelicoids in standard space of constant curvature*

**Pages:** 163-174

**Received:** 5 February 1992

**Mathematics Subject Classification:** 53C42

**Abstract**
We begin from a nicely curved submanifold M of a standard space M. We suppose
the derivatives of all fundamental forms on M be equal to zero and we obtain a minimal submanifold
R of M, foliated by totally geodesic submanifolds of M. Since, if dim M=1, M is just a curve with constant curvatures
and R becomes the helicoid, associated to the curvature in the sense of, we call R a multihelicod.