arXiv · math/0608790
Cryptography and non commutative cohomology
Abstract
In this paper, we study cryptography from a geometrical viewpoint. Let N be a network, we endow N with a natural Grothendieck topology. We use geometric representations of cohomological classes to define encryptions protocols. Link to link encryption is related to the notion of torsors. We use the notion of connective structure defined on a gerbe to define public encryption. We study statistical properties of data conveyed in a network, and define an entropy cocycle.
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Aristide Tsemo. 2006-08-31. Cryptography and non commutative cohomology. https://arxiv.org/abs/math/0608790
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