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Secure communication using low dimensional topological elements

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arxiv 2212.04350 v1 pith:7UMR72JF submitted 2022-12-07 cs.CR math-phmath.MPquant-ph

classification cs.CRmath-phmath.MPquant-ph
keywords informationtopologicalbraidscommunicationelementsframedlow-dimensionalobjects
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Low-dimensional topological objects, such as knots and braids, have become prevalent in multiple areas of physics, such as fluid dynamics, optics, and quantum information processing. Such objects also now play a role in cryptography, where a framed knot can store encoded information using its braid representation for communications purposes. The greater resilience of low-dimensional topological elements under deformations allows them to be employed as a reliable framework for information exchange. Here, we introduce a challenge-response protocol as an application of this construction for authentication. We provide illustrative examples of both procedures showing how framed links and braids may help to enhance secure communication.

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Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. Full-Field Mode Sorter for Optical Knots

    physics.optics 2026-06 unverdicted novelty 6.0 of 10

    Proof-of-principle full-field sorter for Hopf link, trefoil and cinquefoil optical knots is built with one or two optimized phase-only elements that map each knot to a distinct intensity region.

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