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Symbolically Computing MostPrecise Abstract Operations for Shape Analysis PowerPoint PPT Presentation

Symbolically Computing MostPrecise Abstract Operations for Shape Analysis - u2. c,rx. c,rx. 28. Dagstuhl Seminar 'Applied Deductive Verification' a. Concretization Function ... while there is SW with p(u1,u2)=1/2 do ...

u2. c,rx. c,rx. 28. Dagstuhl Seminar 'Applied Deductive Verification' a. Concretization Function ... while there is SW with p(u1,u2)=1/2 do ...

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Symbolically Computing MostPrecise Abstract Operations for Shape Analysis - Tel Aviv University. University of Wisconsin. TACAS'04. Tel Aviv University. April 2004 ... No bound on the size of run-time data structures ...

Tel Aviv University. University of Wisconsin. TACAS'04. Tel Aviv University. April 2004 ... No bound on the size of run-time data structures ...

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Symbolically Computing MostPrecise Abstract Operations for Shape Analysis - u2. u3. u4. c,rx. c,rx. c,rx. c,rx. x. u1. u2. c,rx. c,rx. x. v1,v2:nodeu1(v1)nodeu2(v2) ... u2. y. y. Abstract. x. u1. uy. y. x. u1. u2. uy. y. x. April 2004 ...

u2. u3. u4. c,rx. c,rx. c,rx. c,rx. x. u1. u2. c,rx. c,rx. x. v1,v2:nodeu1(v1)nodeu2(v2) ... u2. y. y. Abstract. x. u1. uy. y. x. u1. u2. uy. y. x. April 2004 ...

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Symbolically Computing MostPrecise Abstract Operations for Shape Analysis - phase 1: node materialization. while there is SW with p(u)=1/2 do ... Example - Materialization. materialization. u2 uy, u2. y(uy) = 1, y(u2) =0. x. u1. u2. c,rx ...

phase 1: node materialization. while there is SW with p(u)=1/2 do ... Example - Materialization. materialization. u2 uy, u2. y(uy) = 1, y(u2) =0. x. u1. u2. c,rx ...

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