  The Sturm-Liouville hierarchy of evolution equations was introduced in [Adv.
Nonlinear Stud. 11 (2011), 555-591] and includes the Korteweg-de Vries and the
Camassa-Holm hierarchies. We discuss some solutions of this hierarchy which are
obtained as limits of algebro-geometric solutions. The initial data of our
solutions are (generalized) reflectionless Sturm-Liouville potentials [Stoch.
Dyn. 8 (2008), 413-449].
