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20202026
most citedCanonical connections and algebraic Ricci solitons of three-dimensional Lorentzian Lie groups

3 citations · 4 across the 8 of their papers we have counts for

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math.DG2026

The Bimetric generalization of Kastler--Kalau--Walze Type Theorems

Sining Wei, Yong Wang

Let be a closed oriented manifold of even dimension , equipped with a smooth metric and a Riemannian metric . We compute the Wodzicki residue of $D_{g_1}…

math.DG2025

The spectral Einstein functional for the Witten Deformation

Tong Wu, Yong Wang

In the paper, given two vector fields and the Witten deformation, we compute the spectral Einstein functional for the Witten deformation on even-dimensional spin manifolds without…

math.DG2024

The linear perturbation of the metric and the bimetric conformal invarints

Tong Wu, Yong Wang

In this paper, we give a method to construct bimetric conformal invarints by the linear metric perturbations and the conformal invarints. And we compute the metric perturbations of…

math.DG2024

The Connes-Chamseddine cycle and the noncommutative integral

Tong Wu, Yong Wang

In [5], Connes and Chamseddine defined a cycle in the general framework of noncommutative geometry. They computed this cycle for the Dirac operator on 4-dimensioanl manifolds. We p…

math.DG2024

The pseudo-differential perturbations of the Dirac operator and the Kastler-Kalau-Walze type theorems

Tong Wu, Yong Wang

We define two types of pseudo-differential perturbations of the Dirac operator within the framework of the noncommutative geometry. And we obtain the noncommutative residue of the…

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…