  We consider the problem of multilayer graphene on a Haldane sphere and
determine the Landau level spectrum for this family of systems. This serves as
a generalization of the Landau quantization problem of ordinary
non-relativistic Haldane sphere and spherical graphene, or Dirac-like particles
on a sphere. The Hamiltonian is diagonalized in a concise algebraic fashion
exploiting two mutually commuting SU(2) algebras of the problem. Additionally,
using exact wave functions we demonstrate computation of Haldane
pseudopotentials in the second Landau level. These exact solutions add to the
current toolkits of the numerical studies on fractional quantum Hall effects in
systems of graphite multilayers.
