Volume and bounded cohomology
Volume and multiplicities of real analytic sets
We give criteria of finite determinacy for the volume and multiplicities. Given an analytic set described by {v = 0}, we prove that the log-analytic expansion of the volume of the intersection of the set and a "little ball" is determined by that of the set defined by the Taylor expansion of v up to a certain order if the mapping v has an isolated singularity at the origin. We also compare the cardinalities of finite fibers of projections restricted to such a set.
Volume change under drilling.
Volume conjecture and asymptotic expansion of -series.
Volume preserving actions of lattices in semisimple groups on compact manifolds
Volumes of discrete groups and topological complexity of homology spheres.
Volumes of hyperbolic Haken manifolds, I.
Vom Connor-Floyd Theorem zum Hattori-Stong Theorem.