  We analyze the consequences of symmetry breaking in the coupling in a network
of globally coupled identical Stuart-Landau oscillators. We observe that
symmetry breaking leads to increased disorderliness in the dynamical behavior
of oscillatory states and consequently results in a rich variety of dynamical
states. Depending on the strength of the nonisochronicity parameter, we find
various dynamical states such as amplitude chimera, amplitude cluster,
frequency chimera and frequency cluster states. In addition we also find
disparate transition routes to recently observed chimera death state in the
presence of symmetry breaking even with global coupling. We also analytically
verify the chimera death region which corroborates the numerical results. The
above results are compared with that of the symmetry preserving case as well.
