In this paperwe investigate the spectrum and the Drazin spectrum and their
pseudo spectral analogues, for linear relations between Banach spaces and
corresponding spectra, the generalized Drazinmeromorphic pseudospectrum.
More specifically, the generalized Drazin-meromorphic pseudospectrum for a
linear relations on a Banach space is studied. We also make several
observations about the level set of the generalized Drazin-meromorphic
pseudospectrum of linear relations. Furthermore, it is shown that
pseudospectrum has no isolated points, has a finite number of connected
components and each component contains an element from the generalized
Drazin-meromorphic spectrum.