Concentration-Compactness Principle for Trudinger–Moser’s Inequalities on Riemannian Manifolds and Heisenberg Groups: A Completely Symmetrization-Free Argument
Jungang Li, Guozhen Lu, Maochun Zhu
Journal
- ISSN / E-ISSN
- — / —
- DOI
- 10.1515/ans-2021-2147 ↗
- Volume · Issue · Pages
- 21 · 4 · 917-937
- Publisher
- Walter de Gruyter GmbH & Co. KG
- Article URL
- https://doi.org/10.1515/ans-2021-2147 ↗
- Article details
- Unverified
Publication date (each date has its type and source)
10 Oct 2021
OpenAlex publication date · source: OpenAlex
| Type | Date | Source |
|---|---|---|
| OpenAlex publication date | 10 Oct 2021 | OpenAlex |
Keywords (as given): concentration-compactness principle; Trudinger-Moser inequality; Riemannian manifolds; Heisenberg group; stratified groups; Pólya-Szegő inequality; Ricci curvature lower bound; non-compact manifolds; compact manifolds
HEC Status at Publication Not the journal's current status
HEC Status at PublicationConclusive
HEC status at publication
Recognized
W
Based on the recorded HEC dataset applicable to the article's publication date. Listed as W in the HEC list for hjrs 2021-22 V2.
- Journal
- Advanced Nonlinear Studies
- Publication date used
- 10 Oct 2021 (OpenAlex publication date)
- Applicable HEC period
- hjrs 2021-22 V2 (version 1) · 01 Jul 2021 – 30 Jun 2022
- Category
- W
- Recognition status
- Recognized (OK_RECORD_FOUND)
- Source
- hjrs-2021-22 row 5322
- Verification status
- Verified against source · last verified 16 Oct 2026
This is an automatically generated summary based on the information available on the publication date. Terms & conditions apply.