Will Johnson

28 citations · 33 across the 3 of their papers we have counts for

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math.LO2019★ 2 cited

Finite burden in multivalued algebraically closed fields

Will Johnson

We prove that an expansion of an algebraically closed field by $n$ arbitrary valuation rings is NTP $_{2}$ , and in fact has finite burden. It fails to be NIP, however, unless the va…

math.LO2015★ 28 cited

On dp-minimal fields

Will Johnson

We classify dp-minimal pure fields up to elementary equivalence. Most are equivalent to Hahn series fields $K ((t^{Γ}))$ where $Γ$ satisfies some divisibility conditions and $K$ is $\…