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We extend results on robust exponential mixing for geometric Lorenzattractors, with a dense orbit and a unique singularity, to singular-hyperbolicattracting sets with any number of (either Lorenz- or non-Lorenz-like)singularities and finitely many ergodic physical/SRB invariant probabilitymeasures, whose basins cover a full Lebesgue measure subset of the trappingregion of the attracting set. We obtain exponential mixing for any physicalprobability measure supported in the trapping region and also exponentialconvergence to equilibrium, for a $C^2$ open subset of vector fields in any$d$-dimensional compact manifold ($d\ge3$).

Robust Exponential Mixing and Convergence to Equilibrium for Singular Hyperbolic Attracting Sets