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We present a new multiphase- eld theory for describing pattern formation in multi-domain and/or
multi-component systems. The construction of the free energy functional and the dynamic equations
is based on criteria that ensure mathematical and physical consistency. We rst analyze previous
multiphase- eld theories, and identify their advantageous and disadvantageous features. On the
basis of this analysis, we introduce a new way of constructing the free energy surface, and derive
a generalized multiphase description for arbitrary number of phases (or domains). The presented
approach retains the variational formalism; reduces (or extends) naturally to lower (or higher) number
of elds on the level of both the free energy functional and the dynamic equations; enables the
use of arbitrary pairwise equilibrium interfacial properties; penalizes multiple junctions increasingly
with the number of phases; ensures non-negative entropy production, and the convergence of the
dynamic solutions to the equilibrium solutions; and avoids the appearance of spurious phases on
binary interfaces. The new approach is tested for multi-component phase separation and grain
coarsening
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