Newbetuts

There is a set of continuous functions $f$ on [0, 1] with supremum metric (metric space). Proof that $\phi(f) = f(0) + f(1)$ is continous

Is Reflexivity Necessary for the Weak and Weak* Topologies to Coincide?

Is the standard structure of a topological vector space on reals unique?

Isomorphisms of Fréchet Spaces

Continuity of representation of topological group

Difference between the algebraic and topological dual of a topological vector space?

Lebesgue measure as $\sup$ of measures of contained compact sets

Are most linear operators invertible?

Sequential and topological duals of test function spaces

Continuous linear functionals on the space $C[0,1]$ with topology of pointwise convergence

What is the finest locally convex topology that coincides with the weak one on equicontinuous sets

If $A$ and $B$ are compact, then so is $A+B$.

Topological vector space with discrete topology is the zero space

Topology: Proof that a finitely generated cone is closed

Closure of interior of closed convex set

An explicit construction for a "doubly weak" topology

Compare the topology of pointwise convergence with the vector topology in the space of the continuous scalar functions $C(I)$

New posts in topological-vector-spaces

Finding the topological complement of a finite dimensional subspace

Is $L^p$ for $0<p<1$ quasi-normed?

Discontinuous functionals on infinite dimensional topological vector space [closed]

There is a set of continuous functions $f$ on [0, 1] with supremum metric (metric space). Proof that $\phi(f) = f(0) + f(1)$ is continous

Is Reflexivity Necessary for the Weak and Weak* Topologies to Coincide?

Is the standard structure of a topological vector space on reals unique?

Isomorphisms of Fréchet Spaces

Continuity of representation of topological group

Difference between the algebraic and topological dual of a topological vector space?

Lebesgue measure as $\sup$ of measures of contained compact sets

Are most linear operators invertible?

Sequential and topological duals of test function spaces

Continuous linear functionals on the space $C[0,1]$ with topology of pointwise convergence

What is the finest locally convex topology that coincides with the weak one on equicontinuous sets

If $A$ and $B$ are compact, then so is $A+B$.

Topological vector space with discrete topology is the zero space

Topology: Proof that a finitely generated cone is closed

Closure of interior of closed convex set

An explicit construction for a "doubly weak" topology

Compare the topology of pointwise convergence with the vector topology in the space of the continuous scalar functions $C(I)$