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Design in Type-I, Run in Type-III: Fast and Scalable Bilinear-Type Conversion using Integer Programming
Conversion Bilinear Groups Integer Programming
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2016/6/6
Bilinear-type conversion is to convert cryptographic schemes designed over symmetric groups instantiated with imperilled curves into ones that run over more secure and efficient asymmetric groups. In ...
Mixed Integer Programming Models for Finite Automaton and Its Application to Additive Differential Patterns of Exclusive-Or
Finite automaton ARX cipher Modulo addition
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2016/4/7
Inspired by Fu et al. work on modeling the exclusive-or differential property of the modulo addition as an mixed-integer programming problem, we propose a method with which any finite automaton can be...
Constructing Mixed-integer Programming Models whose Feasible Region is Exactly the Set of All Valid Differential Characteristics of SIMON
Automatic cryptanalysis Related-key differential attack Mixed-integer Linear Programming
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2016/1/4
In IACR ePrint 2014/747, a method for constructing mixed-integer linear programming (MILP) models whose feasible regions are exactly the sets of all possible differential (or linear) characteristics f...