Separation logic with recursively defined predicates allows for concise yet precise description of the shapes of data structures. However, most uses of separation logic for program analysis rely on pre-defined recursive predicates, limiting the class of programs analyzable to those that manipulate only a priori data structures. This paper describes a general algorithm based on inductive program synthesis that automatically infers recursive shape invariants, yielding a shape analysis based on separation logic that can be applied to any program.A key strength of separation logic is that it facilitates, via explicit expression of structural separation, local reasoning about heap where the effects of altering one part of a data structure are analyzed in isolation from the rest. The interaction between local reasoning and the global invariants given by recursive predicates is a difficult area, especially in the presence of complex internal sharing in the data structures. Existing approaches, using logic rules specifically designed for the list predicate to unfold and fold linkedlists, again require a priori knowledge about the shapes of the data structures and do not easily generalize to more complex data structures. We introduce a notion of "truncation points" in a recursive predicate, which gives rise to generic algorithms for unfolding and folding arbitrary data structures.

Separation logic with recursively defined predicates allows for concise yet precise description of the shapes of data structures. However, most uses of separation logic for program analysis rely on pre-defined recursive predicates, limiting the class of programs analyzable to those that manipulate only a priori data structures. This paper describes a general algorithm based on inductive program synthesis that automatically infers recursive shape invariants, yielding a shape analysis based on separation logic that can be applied to any program.A key strength of separation logic is that it facilitates, via explicit expression of structural separation, local reasoning about heap where the effects of altering one part of a data structure are analyzed in isolation from the rest. The interaction between local reasoning and the global invariants given by recursive predicates is a difficult area, especially in the presence of complex internal sharing in the data structures. Existing approaches, using logic rules specifically designed for the list predicate to unfold and fold linkedlists, again require a priori knowledge about the shapes of the data structures and do not easily generalize to more complex data structures. We introduce a notion of "truncation points" in a recursive predicate, which gives rise to generic algorithms for unfolding and folding arbitrary data structures.

Alias analysis, traditionally performed statically, is unsuited for a dynamic binary translator (DBT) due to incomplete control-flow information and the high complexity of an accurate analysis. Whole-program profiling, however, shows that most memory references do not alias. The current technique used in DBTs to disambiguate memory references, instruction inspection, is too simple and can only disambiguate one-third of potential aliases. To achieve effective memory disambiguation while keeping a tight bound on analysis overhead, we propose an efficient heuristic algorithm that strategically selects key memory dependences to disambiguate with runtime checks. These checks have little runtime overhead and, in the common case where aliasing does not occur, enable aggressive optimizations, particularly scheduling. We demonstrate that a small number of checks, inserted with a low-overhead analysis, can approach optimal scheduling, where all false memory dependences are removed. Simulation shows that better scheduling alone improves overall performance by 5%.

Pointer analysis is traditionally performed once, early in the compilation process, upon an intermediate representation (IR) with source-code semantics. However, performing pointer analysis only once at this level imposes a phase-ordering constraint, causing alias information to become stale after subsequent code transformations. Moreover, high-level pointer analysis cannot be used at link time or run time, where the source code is unavailable. This paper advocates performing pointer analysis on a low-level intermediate representation. We present the first context-sensitive and partially flow-sensitive points-to analysis designed to operate at the assembly level. As we will demonstrate, low-level pointer analysis can be as accurate as high-level analysis. Additionally, our low-level pointer analysis also enables a quantitative comparison of propagating high-level pointer analysis results through subsequent code transformations, versus recomputing them at the low level. We show that, for C programs, the former practice is considerably less accurate than the latter.