Article
Open Access
Resistance conditions, Poincaré inequalities, the Lip-lip condition and Hardy’s inequalities
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and
Published/Copyright:
February 29, 2016
Received: 2013-11-12
Revised: 2015-1-19
Published Online: 2016-2-29
Published in Print: 2016-3-1
© 2016 Juha Kinnunen et al., published by De Gruyter Open
Articles in the same Issue
- Univariate right fractional polynomial high order monotone approximation
- Conditionally approximately convex functions
- Intuitionistic fuzzy almost Cauchy–Jensen mappings
- Ideal convergence generated by double summability methods
- Localization results for the non-truncated max-product sampling operators based on Fejér and sinc-type kernels
- Resistance conditions, Poincaré inequalities, the Lip-lip condition and Hardy’s inequalities
- More general common fixed point theorems under a new concept
- A Suzuki type unique common fixed point theorem for two pairs of hybrid maps under a new condition in partial metric spaces
- Local spectral theory of endomorphisms of the disk algebra
- Convergence of modified S-iteration process for two asymptotically quasi-nonexpansive type mappings in CAT(0) spaces
Keywords for this article
capacity;
Sobolev–Poincaré inequality;
Hardy inequality;
analysis on metric measure spaces
Creative Commons
BY-NC-ND 3.0
Articles in the same Issue
- Univariate right fractional polynomial high order monotone approximation
- Conditionally approximately convex functions
- Intuitionistic fuzzy almost Cauchy–Jensen mappings
- Ideal convergence generated by double summability methods
- Localization results for the non-truncated max-product sampling operators based on Fejér and sinc-type kernels
- Resistance conditions, Poincaré inequalities, the Lip-lip condition and Hardy’s inequalities
- More general common fixed point theorems under a new concept
- A Suzuki type unique common fixed point theorem for two pairs of hybrid maps under a new condition in partial metric spaces
- Local spectral theory of endomorphisms of the disk algebra
- Convergence of modified S-iteration process for two asymptotically quasi-nonexpansive type mappings in CAT(0) spaces
