Hai Lin 0005

dblp:84/1781-5 · DBLP profile ↗
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5ranked-venue papers
1as first author
1since 2021 · last 2022
0000-0001-8658-9634ORCID · verified

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Artificial intelligence and machine learning · 3Theory of computation · 3 · 1 first-author · 1 since 2021Security and privacy · 1
YearPublicationVenuePosition
2022 Local XOR Unification: Definitions, Algorithms and Application to Cryptography
Hai Lin 0005, Christopher Lynch
ICTAC1
2012 Unification Modulo Homomorphic Encryption
Siva Anantharaman, Hai Lin 0005, Christopher Lynch, Paliath Narendran, Michaël Rusinowitch
J. Autom. Reason.2
2010 Cap unification: application to protocol security modulo homomorphic encryption
abstract
We address the insecurity problem for cryptographic protocols, for an active intruder and a bounded number of sessions. The protocol steps are modeled as rigid Horn clauses, and the intruder abilities as an equational theory. The problem of active intrusion -- such as whether a secret term can be derived, possibly via interaction with the honest participants of the protocol -- is then formulated as a Cap Unification problem. Cap Unification is an extension of Equational Unification: look for a cap to be placed on a given set of terms, so as to unify it with a given term modulo the equational theory. We give a decision procedure for Cap Unification, when the intruder capabilities are modeled as homomorphic encryption theory. Our procedure can be employed in a simple manner to detect attacks exploiting some properties of block ciphers.
Siva Anantharaman, Hai Lin 0005, Christopher Lynch, Paliath Narendran, Michaël Rusinowitch
AsiaCCS2
2007 Encoding First Order Proofs in SAT
Todd Deshane, Patty Jablonski, Hai Lin 0005, Christopher Lynch, Ralph Eric McGregor
CADE4
2007 Protocol Verification Via Rigid/Flexible Resolution
Stéphanie Delaune, Hai Lin 0005, Christopher Lynch
LPAR2