Ninth Working Conference on Reverse Engineering, 2002. Proceedings.
DOI: 10.1109/wcre.2002.1173063
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Disassembly of executable code revisited

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Cited by 122 publications
(89 citation statements)
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“…The connection between constraints (1) and (2) and control flow analysis is stated in the following theorem (detailed proof in Appendix A), whereby correctness notably depends on ι start ∈ L: Theorem 1. Given a program in the language JUMP and a trace σ = (s i ) 0≤i≤n , such that s 0 (pc) = start and s 0 ∈ γ(ι start ), every solution (D, F ) of the constraints (1) and (2) satisfies s n ∈ γ(D(s n (pc))) and TCFG(σ) ⊆ F .…”
Section: Control Flow Reconstruction By Abstract Interpretationmentioning
confidence: 99%
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“…The connection between constraints (1) and (2) and control flow analysis is stated in the following theorem (detailed proof in Appendix A), whereby correctness notably depends on ι start ∈ L: Theorem 1. Given a program in the language JUMP and a trace σ = (s i ) 0≤i≤n , such that s 0 (pc) = start and s 0 ∈ γ(ι start ), every solution (D, F ) of the constraints (1) and (2) satisfies s n ∈ γ(D(s n (pc))) and TCFG(σ) ⊆ F .…”
Section: Control Flow Reconstruction By Abstract Interpretationmentioning
confidence: 99%
“…The algorithm iterates its main loop as long as it can find an unsatisfied inequality (line 7,8). Thus the algorithm essentially searches for violations of constraints (1) and (2). If the generic algorithm finds at least one not yet satisfied inequality, it nondeterministically picks a single unsatisfied inequality and updates it (lines 9 to 14).…”
Section: Algorithms For Control Flow Reconstructionmentioning
confidence: 99%
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