Conformal Assouad dimension and modulus
In their main theorem the authors study \(\alpha\)-homogeneous metric measure spaces \((X,d,\mu)\) with conformal Assouad dimension equal to \(\alpha\geq1\). They prove that there is a weak tangent of \((X,d,\mu)\) with uniformly large 1-modulus. Many interesting results are verified as consequences of the main theorem. The paper is carefully written; the intricate proofs and definitions are given in great detail. A detailed introduction is also included.
scientific article; zbMATH DE number 2162385
scientific article