| Abstract: |
| We study the ergodic behaviour of McKean--Vlasov equations driven by
common, divergence-free transport noise. In particular, we show that in dimensions greater or equal to 2, if the noise is mixing and sufficiently strong, it can enforce the uniqueness
of invariant probability measures, even if the deterministic part of equation has
multiple steady states. This is joint work with Benjamin Gess and Rishabh S. Gvalani. |
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