A Survey of Verification Techniques for Parallel Programs - download pdf or read online

By Howard Barringer

ISBN-10: 3540152393

ISBN-13: 9783540152392

ISBN-10: 3540394168

ISBN-13: 9783540394167

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M~n(L); { S u L = SO U L0 mn = mtn(L) Fmn ,= nm= L u rraz ILl = LLI = S0 u L0 ^ s_¢o_1, ^ ILl ^ = IL 01+I ^ } {nu:} u ILoI a ~hen { S u L U { ILl ffi IL o I + I {real; ILl = ornate (mr} m~,n(L) C - { S u ^ m~ ~ L ) ~FUe2 ( S u L u C := s_~o_L ^ ^ L0 } rmx < mSn(L) ^ ^ s_¢o_L ^ := false; = S U L {rr~) ILoI {ran} = S 0 u mn mn ^ S_tO_L < m~n(L) a ^ ~rmm ~ ~ L ^ ) ) e n_~d { LL~ It is r e a s o n a b l y should perhaps check ^ rtm ~ mn } clear them. that these Assuming sequential proofs that the proofs are are valid.

Z(S) . ISoI ISl = ^ ) ISol-1 ) ) ,re=r,=) 0)) A (7. = 0 LLr -~ LZ ^ The introduction interference free. = s = S U L U ¢~ r. of these The v ^ {r~} ILl auxiliary complete 1. v rmn = SO u = ILOI L0 ^ variables non-interference =J ~r,=)) ^ mn < mSn(L) 7, = 0 has now produced proof proofs for the above which are requires the 45 c h e c k i n g o f 70 c o r r e c t n e s s of contradiction - s e e a) below). keen. the formulae.

Francez, N. P. A proof system for communicating sequential processes. ~CM TOPLAS, Vol. 2, NO. 3, July 1980, pp. 359-385. R. Formal justification of a proof system for cormnunicating sequential processes, JACM, Vol. 30, No. i, Jan 1983, pp, 197-216 [FrSO] Francez, N. Distributed termination. ACM TOPLAS, Vol. 2, NO. i, Jan 1980, pp. 42-55 3. I. 2 OVERVEEW The CSP proof method Owicki/Gries (see of section acting in isolation. Apt et al. %) method. Parallel processes are viewed initially as Proof outlines for sequential program, are made, and then, each process, considered as a single if it is possible to prove that the possible interactions ( due to parallel execution one is ) do not invalidate the sequential proofs, can conclude that the post-assertion of the parallel execution of the processes is the conjunction of the pest-assertions of each individual process.

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A Survey of Verification Techniques for Parallel Programs by Howard Barringer

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