Lizhen Ji

Dynamics of the heat semigroup on symmetric spaces

The aim of this paper is to show that the dynamics of

Scattering matrices and scattering geodesics of locally symmetric spaces

L^p

METRIC COMPACTIFICATIONS OF LOCALLY SYMMETRIC SPACES

heat semigroups (

On the künneth formula for intersection cohomology

p>2

Riesz transform on locally symmetric spaces and Riemannian manifolds with a spectral gap

) on a symmetric space of non-compact type is very different from the dynamics of the

The fundamental group of reductive Borel–Serre and Satake compactifications

L^p

SPECTRAL THEORY FOR THE WEIL-PETERSSON LAPLACIAN ON THE RIEMANN MODULI SPACE

heat semigroups if

Ends of locally symmetric spaces with maximal bottom spectrum

p\leq 2

Introduction to Symmetric Spaces and Their Compactifications

. To see this, it is shown that certain shifts of the

Curve complexes versus Tits buildings: structures and applications

L^p