arXiv subjects

Kenny Zhuo Ming Lu

Publications and source records attributed to Kenny Zhuo Ming Lu.

3 recordsLinked to original sources

arXiv2021

Control Flow Obfuscation for FJ using Continuation Passing

Control flow obfuscation deters software reverse engineering attempts by altering the program's control flow transfer. The alternation should not affect the software's run-time behaviour. In this paper, we propose a control flow obfuscation approach for FJ with exception handling. The approach is based on a source to source transformation using continuation passing style (CPS). We argue that the proposed CPS transformation causes malicious attacks using context insensitive static analysis and context sensitive analysis with fixed call string to lose precision.

cs.CR↗

arXiv2019

Solving of Regular Equations Revisited (extended version)

Solving of regular equations via Arden's Lemma is folklore knowledge. We first give a concise algorithmic specification of all elementary solving steps. We then discuss a computational interpretation of solving in terms of coercions that transform parse trees of regular equations into parse trees of solutions. Thus, we can identify some conditions on the shape of regular equations under which resulting solutions are unambiguous. We apply our result to convert a DFA to an unambiguous regular expression. In addition, we show that operations such as subtraction and shuffling can be expressed via some appropriate set of regular equations. Thus, we obtain direct (algebraic) methods without having to convert to and from finite automaton.

cs.FL↗

arXiv2016

Derivative-Based Diagnosis of Regular Expression Ambiguity

Regular expressions are often ambiguous. We present a novel method based on Brzozowski's derivatives to aid the user in diagnosing ambiguous regular expressions. We introduce a derivative-based finite state transducer to generate parse trees and minimal counter-examples. The transducer can be easily customized to either follow the POSIX or Greedy disambiguation policy and based on a finite set of examples it is possible to examine if there are any differences among POSIX and Greedy.

cs.FL↗