Pages that link to "Item:Q4435543"
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The following pages link to A phase transition phenomenon between the isometric and isomorphic extension problems for Hölder functions between<i>L<sub>p</sub></i>spaces (Q4435543):
Displaying 19 items.
- Quantitative Hahn-Banach theorems and isometric extensions for wavelet and other Banach spaces (Q402315) (← links)
- Extending Lipschitz maps into \(C(K)\)-spaces (Q926409) (← links)
- Extending Lipschitz and Hölder maps between metric spaces (Q1029221) (← links)
- Extending Lipschitz functions via random metric partitions (Q1770278) (← links)
- An introduction to the Ribe program (Q1936714) (← links)
- Absolutely minimal Lipschitz extension of tree-valued mappings (Q1938422) (← links)
- Impossibility of almost extension (Q2237379) (← links)
- On Lipschitz extension from finite subsets (Q2357002) (← links)
- On smooth extensions of vector-valued functions defined on closed subsets of Banach spaces (Q2377370) (← links)
- On the extension of Hölder maps with values in spaces of continuous functions (Q2382242) (← links)
- Markov chains in smooth Banach spaces and Gromov-hyperbolic metric spaces (Q2500445) (← links)
- Spectral calculus and Lipschitz extension for barycentric metric spaces (Q2851032) (← links)
- The wreath product of $\mathbb {Z}$ with $\mathbb {Z}$ has Hilbert compression exponent $\frac {2}{3}$ (Q3600586) (← links)
- Snowflake universality of Wasserstein spaces (Q4584312) (← links)
- Moments of the Distance Between Independent Random Vectors (Q5115969) (← links)
- Some applications of Ball’s extension theorem (Q5469220) (← links)
- Uniform nonextendability from nets (Q5965051) (← links)
- Hölder-contractive mappings, nonlinear extension problem and fixed point free results (Q6115674) (← links)
- Designing universal causal deep learning models: The geometric (Hyper)transformer (Q6196301) (← links)
