  A class of multi-component integrable systems associated to Novikov algebras,
which interpolate between KdV and Camassa-Holm type equations, is obtained. The
construction is based on the classification of low-dimensional Novikov algebras
by Bai and Meng. These multi-component bi-Hamiltonian systems obtained by this
construction may be interpreted as Euler equations on the centrally extended
Lie algebras associated to the Novikov algebras. The related bilinear forms
generating cocycles of first, second and third order are classified. Several
examples, including known integrable equations, are presented.
