Add to ORKGThe concept of a group is really a simple, although abstract, concept. Although simple, it can lead to some fascinating and profound results. The theory of groups has a wide applicability throughout mathematics
summary:The article deals with spaces the geometry of which is defined by cyclic and anticyclic alge...
In these notes we review basic number theory and group theory, culminating in applications to cryp-t...
This book is a blend of recent developments in theoretical and computational aspects of group theory...
The concept of a group is really a simple, although abstract, concept. Although simple, it can lead...
The notion of congruence provides a means to extend the Sylow theorems from group theory to a class ...
Groups arise naturally as symmetries of geometric objects, and so groups can be used to understand g...
In this BCs thesis we describe the dihedral group, its structure and properties, and find certain ob...
The key idea in geometric group theory is to study infinite groups by endowing them with a metric an...
This text provides an introduction to group theory with an emphasis on clear examples. The authors p...
Polycyclic groups are built from cyclic groups in a specific way. They arise in many contexts within...
Over the past 20 years, the theory of groups in particular simplegroups, finite and algebraic ha...
The sequence of pitches which form a musical melody can be transposed or inverted. Since the 1970s, ...
Groups and group actions are probably the most central objects in mathematics. Comprising volumes 3...
A graph is a mathematical structure which consists of vertices and edges that is used to model relat...
Well-organized volume develops ideas of group and representation theory in progressive fashion. Emph...
summary:The article deals with spaces the geometry of which is defined by cyclic and anticyclic alge...
In these notes we review basic number theory and group theory, culminating in applications to cryp-t...
This book is a blend of recent developments in theoretical and computational aspects of group theory...
The concept of a group is really a simple, although abstract, concept. Although simple, it can lead...
The notion of congruence provides a means to extend the Sylow theorems from group theory to a class ...
Groups arise naturally as symmetries of geometric objects, and so groups can be used to understand g...
In this BCs thesis we describe the dihedral group, its structure and properties, and find certain ob...
The key idea in geometric group theory is to study infinite groups by endowing them with a metric an...
This text provides an introduction to group theory with an emphasis on clear examples. The authors p...
Polycyclic groups are built from cyclic groups in a specific way. They arise in many contexts within...
Over the past 20 years, the theory of groups in particular simplegroups, finite and algebraic ha...
The sequence of pitches which form a musical melody can be transposed or inverted. Since the 1970s, ...
Groups and group actions are probably the most central objects in mathematics. Comprising volumes 3...
A graph is a mathematical structure which consists of vertices and edges that is used to model relat...
Well-organized volume develops ideas of group and representation theory in progressive fashion. Emph...
summary:The article deals with spaces the geometry of which is defined by cyclic and anticyclic alge...
In these notes we review basic number theory and group theory, culminating in applications to cryp-t...
This book is a blend of recent developments in theoretical and computational aspects of group theory...