C. T. C. Wall spent the first half of his career, roughly from 1959 to 1977, working in topology and related areas of algebra. In this period, he produced more than 90 research papers and two books. Above all, Wall was responsible for major advances in the topology of manifolds. Our aim in this survey is to give an overview of how his work has advanced our understanding of classification methods. Wall's approaches to manifold theory may conveniently be divided into three phases
The purpose of this paper is twofold: 1. we prove the triangulability of smooth orbifolds with corne...
In this extended note we give a precise definition of fully extended topological field theories à la...
That rich, unkempt world of wild and tame topology, born in the minds of Antoine and Alexander, reca...
AbstractComplete PL and topological classification and partial smooth classification of manifolds ho...
AbstractComplete PL and topological classification and partial smooth classification of manifolds ho...
It is a well-known result of C.T.C. Wall's that one may decompose a simply connected 6-manifold as a...
Surgery theory, the basis for the classification theory of manifolds, is now about forty years old. ...
By the early 1950's algebraic topology had reached great heights with Serre's thesis and t...
and N be smooth closed manifolds of dimension n. An h-cobordism from M to N is a compact smooth mani...
In (13) Wall classified up to diffeomorphism, PL-homeomorphism, topological homeomorphism, and homot...
Let W be a compact and smooth manifold, whose dimension greater than 5, with boundary components V a...
It is no accident that Peter Landweber’s career closely matches the striking unification of algebra ...
AbstractIn [Contemp. Math. 258 (2000) 1–19], by using Fredholm index we developed a version of Quill...
The Bryant-Ferry-Mio-Weinberger surgery exact sequence for high-dimensional compact ANR homology man...
Waldhausen F, Jahren B, Rognes J. Spaces of PL Manifolds and Categories of Simple Maps. Annals of Ma...
The purpose of this paper is twofold: 1. we prove the triangulability of smooth orbifolds with corne...
In this extended note we give a precise definition of fully extended topological field theories à la...
That rich, unkempt world of wild and tame topology, born in the minds of Antoine and Alexander, reca...
AbstractComplete PL and topological classification and partial smooth classification of manifolds ho...
AbstractComplete PL and topological classification and partial smooth classification of manifolds ho...
It is a well-known result of C.T.C. Wall's that one may decompose a simply connected 6-manifold as a...
Surgery theory, the basis for the classification theory of manifolds, is now about forty years old. ...
By the early 1950's algebraic topology had reached great heights with Serre's thesis and t...
and N be smooth closed manifolds of dimension n. An h-cobordism from M to N is a compact smooth mani...
In (13) Wall classified up to diffeomorphism, PL-homeomorphism, topological homeomorphism, and homot...
Let W be a compact and smooth manifold, whose dimension greater than 5, with boundary components V a...
It is no accident that Peter Landweber’s career closely matches the striking unification of algebra ...
AbstractIn [Contemp. Math. 258 (2000) 1–19], by using Fredholm index we developed a version of Quill...
The Bryant-Ferry-Mio-Weinberger surgery exact sequence for high-dimensional compact ANR homology man...
Waldhausen F, Jahren B, Rognes J. Spaces of PL Manifolds and Categories of Simple Maps. Annals of Ma...
The purpose of this paper is twofold: 1. we prove the triangulability of smooth orbifolds with corne...
In this extended note we give a precise definition of fully extended topological field theories à la...
That rich, unkempt world of wild and tame topology, born in the minds of Antoine and Alexander, reca...