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Used together with:
verifi (5)
check (5)
concurr (4)
proof (4)
automat (4)

Stem lineariz$ (all stems)

25 papers:

ICALPICALP-v2-2015-BouajjaniEEH #on the #reachability
On Reducing Linearizability to State Reachability (AB, ME, CE, JH), pp. 95–107.
SOSPSOSP-2015-LeePKMO #implementation #latency #scalability
Implementing linearizability at large scale and low latency (CL, SJP, AK, SM, JKO), pp. 71–86.
CAVCAV-2015-Leslie-HurdCF #verification
Verifying Linearizability of Intel® Software Guard Extensions (RLH, DC, MF), pp. 144–160.
CAVCAV-2015-ZhuPJ #named #proving #smt
Poling: SMT Aided Linearizability Proofs (HZ, GP, SJ), pp. 3–19.
ESOPESOP-2014-ZomerGRS #encapsulation
Checking Linearizability of Encapsulated Extended Operations (OZ, GGG, GR, MS), pp. 311–330.
ICALPICALP-v2-2014-JagadeesanR #consistency
Between Linearizability and Quiescent Consistency — Quantitative Quiescent Consistency (RJ, JR), pp. 220–231.
FMFM-2014-DerrickDSTTW #consistency #verification
Quiescent Consistency: Defining and Verifying Relaxed Linearizability (JD, BD, GS, BT, OT, HW), pp. 200–214.
IFMIFM-2014-DerrickSD #architecture #verification
Verifying Linearizability on TSO Architectures (JD, GS, BD), pp. 341–356.
IFMIFM-2014-TofanSR #composition #multi #proving
A Compositional Proof Method for Linearizability Applied to a Wait-Free Multiset (BT, GS, WR), pp. 357–372.
OOPSLAOOPSLA-2014-LiuTZ #named
Flint: fixing linearizability violations (PL, OT, XZ), pp. 543–560.
ASEASE-2013-ZhangCW #concurrent #data type #named #runtime
Round-up: Runtime checking quasi linearizability of concurrent data structures (LZ, AC, CW), pp. 4–14.
PLDIPLDI-2013-LiangF #composition #verification
Modular verification of linearizability with non-fixed linearization points (HL, XF), pp. 459–470.
CAVCAV-2013-DragoiGH #automation #concurrent #proving
Automatic Linearizability Proofs of Concurrent Objects with Cooperating Updates (CD, AG, TAH), pp. 174–190.
PLDIPLDI-2012-GuerraouiKL
Speculative linearizability (RG, VK, GL), pp. 55–66.
STOCSTOC-2011-GolabHW #distributed #implementation #random
Linearizable implementations do not suffice for randomized distributed computation (WMG, LH, PW), pp. 373–382.
ICSEICSE-2011-Zhang11a #automation #scalability
Scalable automatic linearizability checking (SJZ), pp. 1185–1187.
TACASTACAS-2010-ElmasQSST #abstraction #proving #reduction
Simplifying Linearizability Proofs with Reduction and Abstraction (TE, SQ, AS, OS, ST), pp. 296–311.
PLDIPLDI-2010-BurckhardtDMT #automation #named
Line-up: a complete and automatic linearizability checker (SB, CD, MM, RT), pp. 330–340.
CAVCAV-2010-CernyRZCA #concurrent #implementation #model checking
Model Checking of Linearizability of Concurrent List Implementations (PC, AR, DZ, SC, RA), pp. 465–479.
CAVCAV-2010-Vafeiadis #automation #proving
Automatically Proving Linearizability (VV), pp. 450–464.
FMFM-2009-LiuCLS #model checking #refinement
Model Checking Linearizability via Refinement (YL, WC, YAL, JS), pp. 321–337.
VMCAIVMCAI-2009-Vafeiadis #abstraction #verification
Shape-Value Abstraction for Verifying Linearizability (VV), pp. 335–348.
PLDIPLDI-2008-VechevY #concurrent #fine-grained
Deriving linearizable fine-grained concurrent objects (MTV, EY), pp. 125–135.
IFMIFM-2007-DerrickSW #proving #refinement
Proving Linearizability Via Non-atomic Refinement (JD, GS, HW), pp. 195–214.
CAVCAV-2007-AmitRRSY #abstraction #comparison #verification
Comparison Under Abstraction for Verifying Linearizability (DA, NR, TWR, MS, EY), pp. 477–490.

Bibliography of Software Language Engineering in Generated Hypertext (BibSLEIGH) is created and maintained by Dr. Vadim Zaytsev.
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