Given that quantum computers break the major public key encryption
schemes there has been
some research on quantum secure cryptosystems. Systems like McEliece
(Goppa-Codes),
NTRU (Lattice based) and some multivariate cryptosystems seem to be
quantum secure by now.
Many of the pub-key schemes have been broken due to the (Quantum) Hidden
Subgroup Problem,
but this seems infeasible for (most) non-abelian groups.
I did found very little research to cryptosystems based on the suspected
"hardness" of the non-abelian
HSP. But most of the reasearch i found were papers, requiring knowledge
beyond my level and it was hard
to follow what they were even doing there...

Does anyone know some (not a hardcore research paper)-work that gives a
general view of (quantum) HSP
based cryptosystems?
Or an overview why certain mathematical problems over non-abelian groups
(not a general view on non-abelian group HSP)  can not be computed
efficiently with a quantum computer?

- Marcel
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