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Bridging Classical and Contemporary Duality in Locally Convex Topological Vector Spaces

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This research enhances understanding of duality in locally convex spaces, extending classical frameworks significantly.
A notable outcome includes new theorems that refine dual representations in infinite-dimensional analysis.
Using techniques like projective and inductive limits, the findings highlight structural properties within vector spaces.
The research builds on foundational work in functional analysis to present illustrative examples and novel perspectives.

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This study uncovers new duality theorems for locally convex topological vector spaces, indicating deeper functional connections.

Kumar et al. (2025) studied this question.

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