MATH
Login Or Sign up

List Question

15
122
Views

Locally closed dense subgroup of a topological group coincides with the whole group

Published on
#topological-groups
66
Views

$\Bbb{Z}_px\subseteq\overline{\Bbb{Z}x}$

Published on
#abstract-algebra #general-topology #topological-groups #p-adic-number-theory
298
Views

Unitary Representations and the Peter-Weyl Theorem

Published on
#analysis #representation-theory #compactness #topological-groups
137
Views

Making the subgroup of units of a topological ring a topological group

Published on
#topological-groups #p-adic-number-theory #topological-rings
45
Views

If $\chi(g)$ generates a dense subgroup of $\chi(G)$ for all $\chi$ then $g$ generates a dense subgroup of $G$.

Published on
#topological-groups #ergodic-theory
183
Views

$\ell^2$-convergence of convolution square root implies uniform convergence

Published on
#uniform-convergence #c-star-algebras #topological-groups
269
Views

G is homeomorphic to $G/H\times H$

Published on
#general-topology #lie-groups #topological-groups #quotient-group
1.2k
Views

Left multiplication is homeomorphism of topological groups

Published on
#general-topology #continuity #topological-groups
326
Views

Continuity of representation of topological group

Published on
#general-topology #group-theory #representation-theory #topological-groups #topological-vector-spaces
53
Views

How to prove orthogonal group is compact with induction topology?

Published on
#general-topology #topological-groups
220
Views

normal subgroup basis of $\mathrm{GL}(n, \mathbb{Q}_{p})$

Published on
#group-theory #topological-groups #p-adic-number-theory
318
Views

Why are uniform spaces important?

Published on
#general-topology #functional-analysis #soft-question #topological-groups #uniform-spaces
97
Views

Compact normal subgroups of connected groups

Published on
#group-theory #lie-groups #topological-groups #normal-subgroups
834
Views

Direct proof that closed subgroups of profinite groups are profinite

Published on
#topological-groups #profinite-groups
208
Views

Prove that any central function of $\mathrm{SU}_{2}$ is uniquely determined by its restriction to the following subgroup.

Published on
#representation-theory #lie-groups #physics #topological-groups #locally-compact-groups

Trending Questions

Popular # Hahtags

second-order-logic numerical-methods puzzle logic probability number-theory winding-number real-analysis integration calculus complex-analysis sequences-and-series proof-writing set-theory functions homotopy-theory elementary-number-theory ordinary-differential-equations circles derivatives game-theory definite-integrals elementary-set-theory limits multivariable-calculus geometry algebraic-number-theory proof-verification partial-derivative algebra-precalculus

Popular Questions

Copyright © 2021 JogjaFile Inc.