Sub-Dirac Operators, Spectral Einstein Functionals and the Noncommutative Residue

In this paper, we define the spectral Einstein functional associated with the sub-Dirac operator for manifolds with boundary. A proof of the Dabrowski-Sitarz-Zalecki type theorem for spectral Einstein functions associated with the sub-Dirac operator on four-dimensional manifolds with boundary is also given.

Authors

Institutions

Publication Details

Journal
Journal of Nonlinear Mathematical Physics
Published
2024-12-19
DOI
https://doi.org/10.1007/s44198-024-00252-7
Primary Topic
Advanced Operator Algebra Research
Type
article
Field-Weighted Citation Impact
0.00

Funders

Controls
|||
ALL TIME
JAN
FEB
MAR
APR
MAY
JUN
JUL
AUG
SEP
OCT
article

Sub-Dirac Operators, Spectral Einstein Functionals and the Noncommutative Residue

Jin Hong, Yuchen Yang
Journal of Nonlinear Mathematical Physics
Advanced Operator Algebra Research
article

Sub-Dirac Operators, Spectral Einstein Functionals and the Noncommutative Residue

Jin Hong, Yuchen Yang
article en

Abstract

In this paper, we define the spectral Einstein functional associated with the sub-Dirac operator for manifolds with boundary. A proof of the Dabrowski-Sitarz-Zalecki type theorem for spectral Einstein functions associated with the sub-Dirac operator on four-dimensional manifolds with boundary is also given.

Journal of Nonlinear Mathematical PhysicsVol. 31(1)
Northeast Normal University (CN), Yili Normal University (CN)
National Natural Science Foundation of China, Natural Science Foundation of Xinjiang
Openalex Percentile: Top 61%
Advanced Operator Algebra Research
AI Navigator

Ask Laika to Summarize, Analyze, and Connect papers live on the map.

Summarize Papers & Methodologies

Extract key findings, datasets, and comparative methods across publications.

Benchmark Rankings & Visual Analytics

Rank top research institutions, authors, funders, topics, and journals by Field-Weighted Citation Impact (FWCI) and paper volume with instant charts.

Connect Distant Disciplines

Bridge topological clusters on the map to find hidden collaborative intersections.