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  1. Abstract We prove that the Center Conjecture passes to the Artin groups whose defining graphs are cones, if the conjecture holds for the Artin group defined on the set of the cone points. In particular, it holds for every Artin group whose defining graph has exactly one cone point. 
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    Free, publicly-accessible full text available February 1, 2026
  2. Abstract Given a non‐positively curved cube complex , we prove that the quotient of defined by a cubical presentation satisfying sufficient non‐metric cubical small‐cancellation conditions is hyperbolic provided that is hyperbolic. This generalises the fact that finitely presented classical small‐cancellation groups are hyperbolic. 
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  3. Free, publicly-accessible full text available January 1, 2026