
Let LX denote the set of all continuous linear functionals on the locally convex topological vector space X. The space L co X {L_{{\text {co}}}}X denotes LX endowed with the compact-open topology. We investigate the spaces, X, which have the property that the natural map from X into L co ( L co X ) {L_{{\text {co}}}}({L_{{\text {co}}}}X) is an embedding.
General theory of locally convex spaces, Barrelled spaces, bornological spaces, Topological linear spaces and related structures, Convergence in general topology (sequences, filters, limits, convergence spaces, nets, etc.), Embedding
General theory of locally convex spaces, Barrelled spaces, bornological spaces, Topological linear spaces and related structures, Convergence in general topology (sequences, filters, limits, convergence spaces, nets, etc.), Embedding
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