Asymptotic dimension of arithmetic groups
Applications of compactifications of symmetric spaces to Novikov conjectures
Geometry of S-arithmetic groups and buildings, and applications to Novikov conjectures
Mapping class groups, Teichmuller spaces: universal spaces for proper actions and compactifications
II. Spectral theory of locally symmetric spaces:
The Weyl upper on the discrete spectrum
Relations between the scattering matrices and scattering geodesics, flats
The Selberg trace formula
III. Compactifications of symmetric spaces
Compactifications of Riemannian symmetric spaces and applications to potential theory
Harmonic analysis on symmetric spaces
Uniform construction of compactifications of symmetric spaces
IV. Compactifications of locally symmetric spaces
Geometric and uniform construction of compactifications of locally symmetric spaces
Spectral theory of locally symmetric spaces and relations to compactifications
Toroidal compactifications of Hermitian locally symmetric spaces
V. Buildings and their compactifications