2016 IEEE International Parallel and Distributed Processing Symposium (IPDPS) 2016
DOI: 10.1109/ipdps.2016.114
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Write-Avoiding Algorithms

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Cited by 25 publications
(16 citation statements)
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“…(Likewise, time complexity is usually measured with respect to the number of words in the input, with the assumption that arithmetic operations on words can be performed in constant time.) The practical relevance of studying problems in the constant workspace model is increasing, as there are many current and emerging memory technologies where writing can be much more expensive than reading in terms of time and energy [Carson et al 2016].…”
Section: Introductionmentioning
confidence: 99%
“…(Likewise, time complexity is usually measured with respect to the number of words in the input, with the assumption that arithmetic operations on words can be performed in constant time.) The practical relevance of studying problems in the constant workspace model is increasing, as there are many current and emerging memory technologies where writing can be much more expensive than reading in terms of time and energy [Carson et al 2016].…”
Section: Introductionmentioning
confidence: 99%
“…We are on the cusp of the emergence of a new wave of nonvolatile memory technologies that are projected to become the dominant type of main memory in the near future [1, 2, 40,54]. A key property of these new memory technologies (e.g., phase-change memory, spin-torque transfer magnetic RAM, and memristor-based resistive RAM) is their asymmetric read-write costs: Writes can be an order of magnitude or more higher energy, higher latency, and lower (per-module) bandwidth than reads [3,8,11,12,15,22,23,32,33,36,46,52]. This high cost for writes motivates the design of models that reflect this asymmetry and "write-efficient" algorithms that perform well under such models by reducing their number of writes.…”
Section: Introductionmentioning
confidence: 99%
“…Our follow-on paper [11] presented write-efficient sequential algorithms for a number of fundamental problems, and defined the sequential (M, ω)-Asymmetric RAM model that combines a small symmetric-cost memory of size M with a large asymmetric-cost memory. Finally, Carson et al [15] recently presented a number of interesting results for models with asymmetric read-write costs. Specifically, they considered (i) sequential algorithms on a model with a small symmetric memory and a large asymmetric memory, both cache-oblivious and not, and (ii) parallel algorithms on a distributed memory model where the last level of the memory hierachy on each node has asymmetric read-write costs.…”
Section: Introductionmentioning
confidence: 99%
“…To obtain the retarded components of the scattering self-energies, the following relationship can be used: Σ R ≈ (Σ > − Σ < )/2, which is also valid for Π R[14]. Due to computational reasons, only the diagonal blocks of Σ R≷,S are retained, while N B non-diagonal connections are kept for Π R≷,S .The evaluation of Eqs (3)(4)(5). does not require the knowledge of all entries of the G and D matrices, but of two (lesser and greater) 5-D tensors of shape [N k z , N E , N A , N or b , N or b ] for electrons and two 6-D tensors of shape […”
mentioning
confidence: 99%