  In this paper, we study conformal Ricci solitons and conformal gradient Ricci
solitons on generalized ($\kappa,\mu$)-space forms. The conditions for the
solitons to be shrinking, steady, and expanding are derived in terms of
conformal pressure p. We show under what conditions a Ricci semi-symmetric
generalized ($\kappa,\mu$)-space form equipped with a conformal Ricci soliton
forms an Einstein manifold.
