  In this paper, we study energies associated with hypergraphs. More precisely,
we obtain results for the incidence and the singless Laplacian energies of
uniform hypergraphs. In particular, we obtain bounds for the incidence energy
as functions of well known parameters, such as maximum degree, Zagreb index and
spectral radius. We also relate the incidence and signless Laplacian energies
of a hypergraph with the adjacency energies of its subdivision graph and line
multigraph, respectively. In addition, we compute the signless Laplacian energy
for the class of the power hypergraphs.
