We describe the global structure of totally disconnected locally compact groups having a linear open compact subgroup. Among the applications, we show that if a nondiscrete, compactly generated, topologically simple, totally disconnected locally compact group is locally linear, then it is a simple algebraic group over a local field.
We identify the class of elementary groups: the smallest class of totally disconnected locally compa...
We construct a compactly generated, totally disconnected, locally compact group whose Hecke algebra ...
Abstract. We present a contribution to the structure theory of locally compact groups. The emphasis ...
It is shown that simplicity of a totally disconnected locally compact group G imposes (in the case w...
AbstractIt is shown that simplicity of a totally disconnected locally compact group G imposes (in th...
AbstractIt is shown that simplicity of a totally disconnected locally compact group G imposes (in th...
We use the structure lattice, introduced in Part I, to undertake a systematic study of the class S c...
AbstractThe general problem underlying this article is to give a qualitative classification of all c...
We present a contribution to the structure theory of locally compact groups. The emphasis is on comp...
We present a contribution to the structure theory of locally compact groups. The emphasis is on comp...
We present a contribution to the structure theory of locally compact groups. The emphasis is on comp...
We present a contribution to the structure theory of locally compact groups. The emphasis is on comp...
For a locally compact group G and its compact space SUB(G) of closed subgroups let μG: G -> SUB(G) d...
Simple Lie groups and simple algebraic groups over local fields are the most prominent members of th...
Let be a totally disconnected, locally compact group. A closed subgroup of is locally normal if its ...
We identify the class of elementary groups: the smallest class of totally disconnected locally compa...
We construct a compactly generated, totally disconnected, locally compact group whose Hecke algebra ...
Abstract. We present a contribution to the structure theory of locally compact groups. The emphasis ...
It is shown that simplicity of a totally disconnected locally compact group G imposes (in the case w...
AbstractIt is shown that simplicity of a totally disconnected locally compact group G imposes (in th...
AbstractIt is shown that simplicity of a totally disconnected locally compact group G imposes (in th...
We use the structure lattice, introduced in Part I, to undertake a systematic study of the class S c...
AbstractThe general problem underlying this article is to give a qualitative classification of all c...
We present a contribution to the structure theory of locally compact groups. The emphasis is on comp...
We present a contribution to the structure theory of locally compact groups. The emphasis is on comp...
We present a contribution to the structure theory of locally compact groups. The emphasis is on comp...
We present a contribution to the structure theory of locally compact groups. The emphasis is on comp...
For a locally compact group G and its compact space SUB(G) of closed subgroups let μG: G -> SUB(G) d...
Simple Lie groups and simple algebraic groups over local fields are the most prominent members of th...
Let be a totally disconnected, locally compact group. A closed subgroup of is locally normal if its ...
We identify the class of elementary groups: the smallest class of totally disconnected locally compa...
We construct a compactly generated, totally disconnected, locally compact group whose Hecke algebra ...
Abstract. We present a contribution to the structure theory of locally compact groups. The emphasis ...