most citedA general Dabrowski-Sitarz-Zalecki type theorems for manifold with boundary

1 citations · 1 across the 6 of their papers we have counts for

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6 papers

math.DG2023

Sub-signature operators and the Dabrowski-Sitarz-Zalecki type theorems for manifolds with boundary

Hongfeng Li, Yong Wang

In this paper, we define the spectral Einstein functional associated with the sub-signature operator for manifolds with boundary. Motivated by the spectral Einstein functional and…

math.DG2023

Conformal perturbations of dirac operators and general Kastler-Kalau-Walze type theorems for even dimensional manifolds with boundary

Sining Wei, Hongfeng Li, Yong Wang

In this paper, we establish the proof of general Kastler-Kalau-Walze type theorems for conformal perturbations of dirac Operators on even dimensional compact manifolds with (respec…

math.DG2023

modular forms and anomaly cancellation formulas

Siyao Liu, Yong Wang

In [5], [6] and [8], the authors gave some modular forms over . In this note, we proceed with the study of cancellation formulas relating to the modular forms.

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.DG20231 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

Equivariant Bismut Laplacian and spectral Einstein functional

Jian Wang, Yong Wang

This paper aims to provide an explicit computation of the equivariant noncommutative residue density of which yield the metric and Einstein tensors on even-dimensional Riemannian m…