Download Advanced Symbolic Analysis for Compilers: New Techniques and by Thomas Fahringer PDF

By Thomas Fahringer

The aim of software research is to immediately make sure the p- perties of a software. instruments of software program improvement, similar to compilers, p- formance estimators, debuggers, reverse-engineering instruments, application veri?- tion/testing/proving structures, application comprehension structures, and software specializationtoolsarelargelydependentonprogramanalysis. Advancedp- gram research can: support to ?nd software mistakes; discover and song performan- serious code areas; make sure assumed constraints on facts are usually not violated; tailor a widespread application to fit a speci?c program; reverse-engineer so- ware modules, and so forth. A well-liked application research method is symbolic a- lysis, which has attracted sizeable awareness for a few years because it isn't really depending on executing a software to envision the semantics of a application, and it may yield very dependent formulations of many analyses. in addition, the complexity of symbolic research may be mostly self reliant of the enter facts dimension of a software and of the dimensions of the computer on which this system is being finished. during this publication we current novel symbolic keep an eye on and knowledge ?ow repres- tation innovations in addition to symbolic suggestions and algorithms to research and optimize courses. software contexts which de?ne a brand new symbolic - scription of software semantics for keep watch over and information ?ow research are on the heart of our technique. we have now solved a few difficulties encountered in software research by utilizing software contexts. Our resolution tools are e?cient, flexible, uni?ed, and extra common (they take care of ordinary and abnormal codes) than so much latest methods.

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Extra resources for Advanced Symbolic Analysis for Compilers: New Techniques and Algorithms for Symbolic Program Analysis and Optimization

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For symbolic analyses we represent array operations upon an array as an element of an array algebra A. The array algebra A is inductively defined as follows. 1. If n is a symbolic expression then ⊥n ∈ A. 2. If a ∈ A and α, β are symbolic expressions then a ⊕ (α, β) ∈ A. In the state of a context, an array variable is associated with an element of the array algebra A. Undefined array states are denoted by ⊥n where n is a symbolic constant and represents the size of the array. An array assignment previously referred to as array operation is modelled by ⊕-functions.

The detection of zero-trip-loops [67] corresponds to a similar problem in which the loop body of a given loop nest is examined whether it is ever executed. Counting the number of loop iterations has been shown [44, 40, 67, 100] to be crucial for many performance analyses such as modeling work distribution [43], data locality [44] and communication overhead [42]. All of these problems can be formulated as queries based on a set of linear and non-linear constraints I. The constraints of I are defined over loop variables and parameters (loop invariants) which are commonly derived from loop bounds, conditional statements, data declarations, data and work distribution specifications [74, 11], etc.

Note that if n corresponds to a loop header, the folding operation is defined due to initialization of the associated post-body’s exit context. 5 shows the properties that hold for the folding operator. In case of a loop header node, we apply prep header(n) which updates cb (n) with additional information to model recurrences. c1 ⊙ c2 (c1 ⊙ c2 ) ⊙ c3 c⊙c c⊙⊤ = = = = c2 ⊙ c1 c1 ⊙ (c2 ⊙ c3 ) c c Fig. 5. Properties of the folding operator ⊙ (c, c1 , c2 and c3 are contexts). 4). 4. The recurrence relations and boundary conditions are derived from the preheader of L and the recurrence condition from pb (n).

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