1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.AP2021
Bismut hypoelliptic Laplacians for manifolds with boundaries
Francis Nier, Shu Shen
Boundary conditions for Bismut's hypoelliptic Laplacian which naturally correspond to Dirichlet and Neumann boundary conditions for Hodge Laplacians are considered. Those are relat…
math.DG2020★ 1 cited
Complex valued analytic torsion and dynamical zeta function on locally symmetric spaces
Shu Shen
We show that the Ruelle dynamical zeta function on a closed odd dimensional locally symmetric space twisted by an arbitrary flat vector bundle has a meromorphic extension to the wh…
math.DG2018
Morse-Smale flow, Milnor metric, and dynamical zeta function
Shu Shen, Jianqing Yu
We introduce a Milnor metric on the determinant line of the cohomology of the underlying closed manifold with coefficients in a flat vector bundle, by means of interactions between…