2009
DOI: 10.1016/j.cpc.2008.12.023
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Linear-scaling density-functional theory with tens of thousands of atoms: Expanding the scope and scale of calculations with ONETEP

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Cited by 130 publications
(142 citation statements)
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“…In particular, Kannappan and Gready 15 have made impressive progress in this field with their seminal work on molecular modelling of various reactive pathways in Rubisco. However, the increase in computer power in the past few decades, and, crucially, algorithmic advances in linear-scaling DFT 17 , permits the accurate study of larger system sizes to thousands of atoms 18,19 , and the modelling of entire proteins 20,21 . This allows for the inclusion of the protein matrix well beyond the active site, which QM and QM/MM neglect by necessity, due to its computationally prohibitive nature.…”
Section: Introductionmentioning
confidence: 99%
“…In particular, Kannappan and Gready 15 have made impressive progress in this field with their seminal work on molecular modelling of various reactive pathways in Rubisco. However, the increase in computer power in the past few decades, and, crucially, algorithmic advances in linear-scaling DFT 17 , permits the accurate study of larger system sizes to thousands of atoms 18,19 , and the modelling of entire proteins 20,21 . This allows for the inclusion of the protein matrix well beyond the active site, which QM and QM/MM neglect by necessity, due to its computationally prohibitive nature.…”
Section: Introductionmentioning
confidence: 99%
“…ONETEP therefore combines the benefits of linear-scaling with system size with the variational bounds and systematic convergence with respect to basis size provided by a planewave basis. Recent development work 13 on the ONETEP code resulted in considerable speedup to the performance of LS-DFT simulations. However, it was also demonstrated that sparse algebra operations remained the limiting factor on parallel efficiency when scaling to large numbers of processes and that scaling of the calculation wall-clock time as O͑N / P͒ was not obtained beyond around P ϳ 100.…”
Section: A Sparse Matrices In Electronic Structurementioning
confidence: 99%
“…13 It uses a set of optimizable localized functions, referred to as nonorthogonal generalized Wannier functions ͑NGWFs͒, 14 expressed in terms of periodic sinc functions ͑psincs͒, 15 to represent the density matrix. The basis of psinc functions has very similar favorable properties to the plane-wave basis frequently used in traditional DFT.…”
Section: A Sparse Matrices In Electronic Structurementioning
confidence: 99%
“…The atoms are then ordered in such a way that the dense matrix blocks of P {v} are clustered around the diagonal. Both the exact knowledge of the sparsity pattern and the ordering of the atoms before the start of a calculation allows for optimised communication and efficient sharing matrix data over the CPUs available to the calculation [106].…”
Section: Sparsity and Linear Scalingmentioning
confidence: 99%
“…Together with the localisation radius r c on the NGWFs, the cutoff radius on the density matrix elements predefines the sparsity pattern of any matrix encountered in a ground state calculation [106]. The atoms are then ordered in such a way that the dense matrix blocks of P {v} are clustered around the diagonal.…”
Section: Sparsity and Linear Scalingmentioning
confidence: 99%