Hare, Mendivil, and Zuberman have recently shown that if X ⊂ ℝ is compact and of non-zero Assouad dimension dimA X, then for all s > dimA X, X supports measures with Assouad dimension s. We generalize this result to arbitrary complete metric spaces
The conformal Assouad dimension is the infimum of all possible values of Assouad dimension after a q...
We establish both sufficient and necessary conditions for weighted Hardy inequalities in metric spac...
We study the Assouad dimension and the Nagata dimension of metric spaces. As a general result, we pr...
Abstract Hare, Mendivil, and Zuberman have recently shown that if \(X \subset \mathbb{R}\) is compa...
We show that if the upper Assouad dimension of the compact set E ⊆ R is positive, then given any D >...
We prove that if X is a metric space of Assouad dimension s is an element of (0, infinity), then for...
We prove that if X is a metric space of Assouad dimension s is an element of (0, infinity), then for...
We introduce a family of dimensions, which we call the Φ-intermediate dimensions, that lie between t...
We introduce a family of dimensions, which we call the Φ-intermediate dimensions, that lie between t...
We introduce a family of dimensions, which we call the Φ-intermediate dimensions, that lie between t...
We show that if X is a uniformly perfect complete metric space satisfying the finite doubling proper...
We consider the Assouad dimension analogues of two important problems in geometric measure theory. T...
We consider the Assouad dimension analogues of two important problems in geometric measure theory. T...
We introduce a continuum of dimensions which are 'intermediate' between the familiar Hausdorff and b...
Abstract. We study the Assouad dimension and the Nagata dimension of metric spaces. As a general res...
The conformal Assouad dimension is the infimum of all possible values of Assouad dimension after a q...
We establish both sufficient and necessary conditions for weighted Hardy inequalities in metric spac...
We study the Assouad dimension and the Nagata dimension of metric spaces. As a general result, we pr...
Abstract Hare, Mendivil, and Zuberman have recently shown that if \(X \subset \mathbb{R}\) is compa...
We show that if the upper Assouad dimension of the compact set E ⊆ R is positive, then given any D >...
We prove that if X is a metric space of Assouad dimension s is an element of (0, infinity), then for...
We prove that if X is a metric space of Assouad dimension s is an element of (0, infinity), then for...
We introduce a family of dimensions, which we call the Φ-intermediate dimensions, that lie between t...
We introduce a family of dimensions, which we call the Φ-intermediate dimensions, that lie between t...
We introduce a family of dimensions, which we call the Φ-intermediate dimensions, that lie between t...
We show that if X is a uniformly perfect complete metric space satisfying the finite doubling proper...
We consider the Assouad dimension analogues of two important problems in geometric measure theory. T...
We consider the Assouad dimension analogues of two important problems in geometric measure theory. T...
We introduce a continuum of dimensions which are 'intermediate' between the familiar Hausdorff and b...
Abstract. We study the Assouad dimension and the Nagata dimension of metric spaces. As a general res...
The conformal Assouad dimension is the infimum of all possible values of Assouad dimension after a q...
We establish both sufficient and necessary conditions for weighted Hardy inequalities in metric spac...
We study the Assouad dimension and the Nagata dimension of metric spaces. As a general result, we pr...
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