AbstractWe explore a few topics in continuum theory from their roots. Specifically, we examine the evolution of the definition of continuum and then restrict most of our attention to one-dimensional continua. Particular attention is paid to indecomposable continua, the fixed point property, hereditary equivalent continua, homogeneous continua, chainable continua and span of continua. In this paper, we give an inverse limit description of an indecomposable circle-like continuum that is homeomorphic to the first example of an indecomposable continuum given by L.E.J. Brouwer in 1910
AbstractSuppose that {Yi}i=1∞ is a collection of disjoint subcontinua of continuum X such that limi→...
We develop a point-free construction of the classical one- dimensional continuum, with an interval ...
AbstractR∗ is the Stone–Čech remainder of the real line. We prove that every decomposable continuum ...
AbstractWe explore a few topics in continuum theory from their roots. Specifically, we examine the e...
We explore a few topics in continuum theory from their roots. Specifically, we examine the evolution...
AbstractWe present a survey of work on the title topic. Several questions are also posed
A continuum is a compact, connected, nonvoid metric space. A continuum X is homogeneous if for each ...
Thesis (Master's)--University of Washington, 2017-12Continuum Theory is the study of compact, connec...
A continuum is a compact, connected, nonvoid metric space. A continuum X is homogeneous if for each ...
ABSTRACT. Using a synthesis of techniques involving topological groups, inverse limits, geometric to...
Thesis (Master's)--University of Washington, 2017-12Continuum Theory is the study of compact, connec...
AbstractR∗ is the Stone–Čech remainder of the real line. We prove that every decomposable continuum ...
ABSTRACT. It is proved among other things that every mapping from a subcontinuum of an hereditarily ...
This book is a significant companion text to the existing literature on continuum theory. It opens w...
ABSTRACT. A continuum is said to be continuum chainable provided that, for each pair x,y of points a...
AbstractSuppose that {Yi}i=1∞ is a collection of disjoint subcontinua of continuum X such that limi→...
We develop a point-free construction of the classical one- dimensional continuum, with an interval ...
AbstractR∗ is the Stone–Čech remainder of the real line. We prove that every decomposable continuum ...
AbstractWe explore a few topics in continuum theory from their roots. Specifically, we examine the e...
We explore a few topics in continuum theory from their roots. Specifically, we examine the evolution...
AbstractWe present a survey of work on the title topic. Several questions are also posed
A continuum is a compact, connected, nonvoid metric space. A continuum X is homogeneous if for each ...
Thesis (Master's)--University of Washington, 2017-12Continuum Theory is the study of compact, connec...
A continuum is a compact, connected, nonvoid metric space. A continuum X is homogeneous if for each ...
ABSTRACT. Using a synthesis of techniques involving topological groups, inverse limits, geometric to...
Thesis (Master's)--University of Washington, 2017-12Continuum Theory is the study of compact, connec...
AbstractR∗ is the Stone–Čech remainder of the real line. We prove that every decomposable continuum ...
ABSTRACT. It is proved among other things that every mapping from a subcontinuum of an hereditarily ...
This book is a significant companion text to the existing literature on continuum theory. It opens w...
ABSTRACT. A continuum is said to be continuum chainable provided that, for each pair x,y of points a...
AbstractSuppose that {Yi}i=1∞ is a collection of disjoint subcontinua of continuum X such that limi→...
We develop a point-free construction of the classical one- dimensional continuum, with an interval ...
AbstractR∗ is the Stone–Čech remainder of the real line. We prove that every decomposable continuum ...