The Domains of Admissible Parameters of Box-quasimetrics forCanonical Heisenberg Groups and their Generalizations

For Heisenberg groups and some of their generalizations, we obtain a geometric description of the domain of admissible parameters $$q_1$$ and $$q_2 $$ of a Box-quasimetric regarded as a symmetric $$(q_1,q_2) $$ -quasimetric.

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Publication Details

Journal
Siberian Advances in Mathematics
Published
2025-03-01
DOI
https://doi.org/10.1134/s105513442501002x
Citations
1
Primary Topic
Geometric Analysis and Curvature Flows
Type
article
Field-Weighted Citation Impact
3.73
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article

The Domains of Admissible Parameters of Box-quasimetrics forCanonical Heisenberg Groups and their Generalizations

А. В. Грешнов, S. A. Greshnova
1 citations
Siberian Advances in Mathematics
Geometric Analysis and Curvature Flows
3.73
article

The Domains of Admissible Parameters of Box-quasimetrics forCanonical Heisenberg Groups and their Generalizations

А. В. Грешнов, S. A. Greshnova
article en
1 citations

Abstract

For Heisenberg groups and some of their generalizations, we obtain a geometric description of the domain of admissible parameters $$q_1$$ and $$q_2 $$ of a Box-quasimetric regarded as a symmetric $$(q_1,q_2) $$ -quasimetric.

Siberian Advances in MathematicsVol. 35(1)
Novosibirsk State University (RU), Sobolev Institute of Mathematics (RU)
Openalex Percentile: Top 9%
Geometric Analysis and Curvature Flows
3.73
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The Domains of Admissible Parameters of Box-quasimetrics forCanonical Heisenberg Groups and their Generalizations — А. В. Грешнов, S. A. Greshnova · Siberian Advances in Mathematics (2025) | TGRS Research Map | TGRS