Families of Lorentzian problems on the Heisenberg group
Yu. Sachkov

TL;DR
This paper investigates two families of Lorentzian problems on the Heisenberg group, analyzing their asymptotic behavior as a parameter approaches a limit, contributing to understanding geometric analysis in Lorentzian settings.
Contribution
It introduces two new families of Lorentzian problems on the Heisenberg group and studies their asymptotic behavior, expanding the theoretical framework in geometric analysis.
Findings
Characterization of asymptotic behavior of the problems
Identification of limiting geometric structures
Insights into Lorentzian geometry on the Heisenberg group
Abstract
We consider two families of Lorentzian problems on the Heisenberg group and their asymptotic behaviour as the parameter of a family tends to a limit.
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Taxonomy
TopicsGeometric Analysis and Curvature Flows · Nonlinear Partial Differential Equations · Advanced Harmonic Analysis Research
