activity
20042017
most citedControlled L-theory

13 citations · 23 across the 6 of their papers we have counts for

collaborators

6 papers

math.GT2017

Whitney-type Formula for Non-null-homotopic Curves on Aspherical Surfaces

Masayuki Yamasaki

In an earlier paper, I defined a new winding number of regular closed curves on complete euclidean/hyperbolic surfaces and showed that this winding number, together with the free h…

math.GT2016★ 1 cited

Winding numbers of regular closed curves on aspherical surfaces

Masayuki Yamasaki

We define winding numbers of regular closed curves on surfaces with a nice euclidean or hyperbolic geometry. We prove that two regular closed curves are regularly homotopic if and…

math.GT2008★ 1 cited

Local Indices of a Vector Field at an Isolated Zero on the Boundary

Hiroaki Kamae, Masayuki Yamasaki

We define two types of local indices of a vector field at an isolated zero on the boundary, and prove Poincare-Hopf-type index theorems for certain vector fields on a compact smoot…

math.GT2006

3-manifolds and 4-dimensional surgery

Masayuki Yamasaki

Let be a connected compact 3-manifold with non-empty boundary. Consider the boundary of . is a 4-dimensional closed manifold and has the same fundamental g…

math.GT2004★ 8 cited

Stability in controlled L-theory

Erik K. Pedersen, Masayuki Yamasaki

We prove a squeezing/stability theorem for delta-epsilon controlled L-groups when the control map is a fibration on a finite polyhedron. A relation with boundedly-controlled L-grou…

math.GT2004★ 13 cited

Controlled L-theory

Andrew Ranicki, Masayuki Yamasaki

We develop an epsilon-controlled algebraic L-theory, extending our earlier work on epsilon-controlled algebraic K-theory. The controlled L-theory is very close to being a generaliz…