2015
DOI: 10.1007/978-3-662-49099-0_8
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Oblivious Parallel RAM: Improved Efficiency and Generic Constructions

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Cited by 38 publications
(15 citation statements)
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“…Pr st[O Z k,p (s)] > R + Z · 2 k ≤ 14(0.6002) R (14) This completes the proof of the stash bounds 12 .…”
Section: Proof Of Theoremmentioning
confidence: 56%
See 1 more Smart Citation
“…Pr st[O Z k,p (s)] > R + Z · 2 k ≤ 14(0.6002) R (14) This completes the proof of the stash bounds 12 .…”
Section: Proof Of Theoremmentioning
confidence: 56%
“…al. [14] build on [55] and extend it for multiple clients by level caching in tree based ORAM schemes. Root ORAM generalizes the construction of [55] to provide a tunable framework offering DP-ORAM guarantees.…”
Section: Related Workmentioning
confidence: 99%
“…We note that IR, RAM and KVS are the most studied storage primitives to provide oblivious access. There are many other extensions to these primitives that have also been studied [9,10,13,16,17,29,31,38].…”
Section: Storage Primitivesmentioning
confidence: 99%
“…Recently, Chen, Lin, and Tessaro [CLT16] showed a more efficient OPRAM compiler, as well as a generic transformation taking any generic ORAM compiler to an OPRAM compiler. However, the compilers of [CLT16] only apply to PRAM programs with a fixed number of CPUs. Boyle et al [BCP16] also constructed the first (non-succinct) garbling PRAM schemes based on identitybased encryptions.…”
Section: Related Workmentioning
confidence: 99%