On polyharmonic helices in space forms

This https://t.co/dM5HAbCUUh has been replaced. Links: https://t.co/KX1dVCn8WE https://t.co/1DuOo7v4KR https://t.co/waCnaw3QlN https://t.co/bHWKiM2ayJ

combine a variety of techniques for one-dimensional variational problems. [3/3 of https://t.co/edCrpbfzOt]

such curves. Building on these results we classify \(r\)-harmonic curves of constant curvature in three-dimensional space forms and derive an explicit family of \(r\)-harmonic curves on the sphere. To establish our main results we [2/3 of https://t.co/edCr

In this article we study \(r\)-harmonic curves of constant curvature where we mostly focus on the case of curves on the sphere. By performing various explicit calculations for \(r=2,3,4\) we deduce various insights on the structure of [1/3 of https://t.co/