This is a monograph that details the use of Siegel’s method and the classical results of homotopy groups of spheres and Lie groups to determine some Gottlieb groups of projective spaces or to give the lower bounds of their orders. Making use of the properties of Whitehead products, the authors also determine some Whitehead center groups of projective spaces that are relevant and new within this monograph
We determine completely the J-groups of complex projective and lens spaces by means of a set of gene...
In this thesis, we study the fibre of the $p^\text{th}$ power map on loop spaces of spheres with a v...
Two direct relations are exhibited between the Whitehead product for track groups studied in [4] and...
AbstractIn this paper, we compute the Gottlieb groups of the 2- dimensional sphere S2 and give the l...
Let G be a finite, freely acting group of homeomorphisms of the odd-dimensional sphere S2n-1. John O...
Abstract. We give a combinatorial description of general homotopy groups of k-dimensional spheres wi...
The key idea in geometric group theory is to study infinite groups by endowing them with a metric an...
This book's aim is to make accessible techniques for studying Whitehead groups of finite groups
and Williams shows that the homotopy groups in low degrees of the space of home-omorphisms of a clos...
Let X be a 1-connected space with the homotopy type of a CW-space and H a finite group acting freely...
In this paper we first show that many braid groups of low genus surfaces have their centers as direc...
Let X be a 1-connected space with the homotopy type of a CW-space and H a finite group acting freely...
In this paper we first show that many braid groups of low genus surfaces have their centers as direc...
We analyze the Gottlieb groups of function spaces. Our results lead to explicit decompositions of th...
This thesis is intended to be a fairly complete account of the spherical space form problem - both i...
We determine completely the J-groups of complex projective and lens spaces by means of a set of gene...
In this thesis, we study the fibre of the $p^\text{th}$ power map on loop spaces of spheres with a v...
Two direct relations are exhibited between the Whitehead product for track groups studied in [4] and...
AbstractIn this paper, we compute the Gottlieb groups of the 2- dimensional sphere S2 and give the l...
Let G be a finite, freely acting group of homeomorphisms of the odd-dimensional sphere S2n-1. John O...
Abstract. We give a combinatorial description of general homotopy groups of k-dimensional spheres wi...
The key idea in geometric group theory is to study infinite groups by endowing them with a metric an...
This book's aim is to make accessible techniques for studying Whitehead groups of finite groups
and Williams shows that the homotopy groups in low degrees of the space of home-omorphisms of a clos...
Let X be a 1-connected space with the homotopy type of a CW-space and H a finite group acting freely...
In this paper we first show that many braid groups of low genus surfaces have their centers as direc...
Let X be a 1-connected space with the homotopy type of a CW-space and H a finite group acting freely...
In this paper we first show that many braid groups of low genus surfaces have their centers as direc...
We analyze the Gottlieb groups of function spaces. Our results lead to explicit decompositions of th...
This thesis is intended to be a fairly complete account of the spherical space form problem - both i...
We determine completely the J-groups of complex projective and lens spaces by means of a set of gene...
In this thesis, we study the fibre of the $p^\text{th}$ power map on loop spaces of spheres with a v...
Two direct relations are exhibited between the Whitehead product for track groups studied in [4] and...