Log-Lipschitz embeddings of homogeneous sets with sharp logarithmic exponents and slicing products of balls
From MaRDI portal
Publication:5401367
DOI10.1090/S0002-9939-2014-11852-1zbMath1314.46029arXiv1007.4570MaRDI QIDQ5401367
Publication date: 13 March 2014
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1007.4570
Attractors and their dimensions, Lyapunov exponents for infinite-dimensional dissipative dynamical systems (37L30) Embeddings of discrete metric spaces into Banach spaces; applications in topology and computer science (46B85) Cellularity in topological manifolds (57N60)
Related Items
Some comments on Laakso graphs and sets of differences ⋮ Function Spaces of Logarithmic Smoothness: Embeddings and Characterizations
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Bouligand dimension and almost Lipschitz embeddings.
- Orthogonal sequences and regularity of embeddings into finite-dimensional spaces
- Hölder continuity for the inverse of Mañé's projection
- Lectures on analysis on metric spaces
- On the nonexistence of bilipschitz parameterizations and geometric problems about \(A_ \infty\)-weights
- Empirical processes and random projections
- Extensions of Lipschitz mappings into a Hilbert space
- Almost bi-Lipschitz embeddings and almost homogeneous sets
- Classical Fourier Analysis
- Nearest-neighbor-preserving embeddings
- Embeddings of surfaces, curves, and moving points in euclidean space
- Linear embeddings of finite-dimensional subsets of Banach spaces into Euclidean spaces
- Compression functions of uniform embeddings of groups into Hilbert and Banach spaces
- Plongements lipschitziens dans ${\bbfR}\sp n$
- Cube Slicing in R n
- Prevalence: a translation-invariant “almost every” on infinite-dimensional spaces
- Slicing the Cube in R n and Probability (Bounds for the Measure of a Central Cube Slice in R n by Probability Methods)
- Finite fractal dimension and Holder-Lipshitz parametrization
- PLANE WITH $A_{\infty}$ -WEIGHTED METRIC NOT BILIPSCHITZ EMBEDDABLE TO ${\bb R}^n$
- Regularity of embeddings of infinite-dimensional fractal sets into finite-dimensional spaces
- Prevalence
- Bilipschitz embeddings of metric spaces into space forms
