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most citedDirac operators with torsion, spectral Einstein functionals and the noncommutative residue

7 citations · 18 across the 25 of their papers we have counts for

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Showing 2023Show all

5 papers · 1 filter

math.DG2023★ 1 cited

The general Kastler-Kalau-Walze type theorem and the Dabrowski-Sitarz-Zalecki type theorem for odd dimensional manifold with boundary

Tong Wu, Yong Wang, Sining Wei

In this paper, we give the proof of the general Kastler-Kalau-Walze type theorem and the Dabrowski-Sitarz-Zalecki type theorem on odd dimensional compact manifolds with boundary.

math.DG2023

The Hodge-Dirac operator and Dabrowski-Sitarz-Zalecki type theorems for manifolds with boundary

Tong Wu, Yong Wang

In [10], Dabrowski etc. gave spectral Einstein bilinear functionals of differential forms for the Hodge-Dirac operator on an oriented even-dimensional Riemannian manifold. In…

math.DG2023★ 1 cited

A general Dabrowski-Sitarz-Zalecki type theorems for manifold with boundary

Tong Wu, Yong Wang

In [17], we obtained the spectral Einstein functional associated with the Dirac operator for n-dimensional manifolds without boundary. In this paper, we give the proof of general D…

math.DG2023★ 7 cited

Dirac operators with torsion, spectral Einstein functionals and the noncommutative residue

Jian Wang, Yong Wang, Tong Wu

Recently Dabrowski etc. \cite{DL} obtained the metric and Einstein functionals by two vector fields and Laplace-type operators over vector bundles, giving an interesting example of…

math.DG2023★ 1 cited

One-forms, spectral Einstein functionals and the noncommutative residue

Jian Wang, Yong Wang, Tong Wu +2

For two one-forms and the Dirac operator, Dabrowski etc. recovered the spectral Einstein functionals by computing their noncommutative residue in Theorem 4.1 \cite{DL}. In this pap…