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We identify two categories of quantale-valued convergence tower spaces that are isomorphic to the categories of quantale-valued metric spaces and quantale-valued partial metric spaces, respectively. As an application we state a quantale-valued metrization theorem for quantale-valued convergence tower groups.
QA299.6-433, \(L\)-partial metric space, Fuzzy topology, \(L\)-partial convergence tower space, metrization, \(L\)-convergence tower group, Convergence in general topology (sequences, filters, limits, convergence spaces, nets, etc.), Metrization, \(L\)-convergence tower space, L-convergence tower group, \(L\)-metric space, Metric spaces, metrizability, QA1-939, Probabilistic metric spaces, L-partial metric space, L-metric space, L-convergence tower space, Mathematics, Analysis
QA299.6-433, \(L\)-partial metric space, Fuzzy topology, \(L\)-partial convergence tower space, metrization, \(L\)-convergence tower group, Convergence in general topology (sequences, filters, limits, convergence spaces, nets, etc.), Metrization, \(L\)-convergence tower space, L-convergence tower group, \(L\)-metric space, Metric spaces, metrizability, QA1-939, Probabilistic metric spaces, L-partial metric space, L-metric space, L-convergence tower space, Mathematics, Analysis
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