Decomposition theory studies decompositions, or partitions, of manifolds into simple pieces, usually cell-like sets. Since its inception in 1929, the subject has become an important tool in geometric topology. The main goal of the book is to help students interested in geometric topology to bridge the gap between entry-level graduate courses and research at the frontier as well as to demonstrate interrelations of decomposition theory with other parts of geometric topology. With numerous exercises and problems, many of them quite challenging, the book continues to be strongly recommended to ev
First published in 1964, this book served as a text on differential geometry to several generations ...
In a very broad sense, '"spaces" are the primary objects of study in geometry, and "functions" are t...
Starting from any simplicial triangulation of a compact 3-manifold M, we achieve decompositions of M...
AbstractThis paper represents a survey concerning cell-like decompositions of manifolds. Primarily i...
AbstractGeneral position properties are introduced which measure the complexity of 2-cell images inh...
56 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1973.U of I OnlyRestricted to the U...
The notion of decomposable topology is introduced in a partially ordered set, and in particular in t...
These notes, originally written in the 1980’s, were intended as the beginning of a book on 3 manifol...
Topology is the study of topological properties of figures -- those properties which do not change u...
The aim of this international conference the third of its type was to survey recent developments in ...
Topology is a large subject with several branches, broadly categorized as algebraic topology, point-...
Rational homotopy is a very powerful tool for differential topology and geometry. This text aims to ...
a cell-like set and a cell-like map (definitions below). It will be discussed how these notions aris...
Many questions from a variety of areas of mathematics lead one to the problem of analyzing the topol...
The disc embedding theorem provides a detailed proof of the eponymous theorem in 4-manifold topology...
First published in 1964, this book served as a text on differential geometry to several generations ...
In a very broad sense, '"spaces" are the primary objects of study in geometry, and "functions" are t...
Starting from any simplicial triangulation of a compact 3-manifold M, we achieve decompositions of M...
AbstractThis paper represents a survey concerning cell-like decompositions of manifolds. Primarily i...
AbstractGeneral position properties are introduced which measure the complexity of 2-cell images inh...
56 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1973.U of I OnlyRestricted to the U...
The notion of decomposable topology is introduced in a partially ordered set, and in particular in t...
These notes, originally written in the 1980’s, were intended as the beginning of a book on 3 manifol...
Topology is the study of topological properties of figures -- those properties which do not change u...
The aim of this international conference the third of its type was to survey recent developments in ...
Topology is a large subject with several branches, broadly categorized as algebraic topology, point-...
Rational homotopy is a very powerful tool for differential topology and geometry. This text aims to ...
a cell-like set and a cell-like map (definitions below). It will be discussed how these notions aris...
Many questions from a variety of areas of mathematics lead one to the problem of analyzing the topol...
The disc embedding theorem provides a detailed proof of the eponymous theorem in 4-manifold topology...
First published in 1964, this book served as a text on differential geometry to several generations ...
In a very broad sense, '"spaces" are the primary objects of study in geometry, and "functions" are t...
Starting from any simplicial triangulation of a compact 3-manifold M, we achieve decompositions of M...