2015
DOI: 10.1002/jccs.201500066
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Automatized Parameterization of the Density‐functional Tight‐binding Method. II. Two‐center Integrals

Abstract: We present an efficient numerical integration scheme (TWOCENT) to be used in the context of automatized parameterization of the density‐functional tight‐binding (DFTB) method. The accuracy of the integration process is assessed and its range of applicability is discussed. The functionality of the developed code is tested by reproducing the electronic portion of the existing mio parameter sets and by reproducing a series of reference DFT band structures of elemental solids.

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Cited by 15 publications
(12 citation statements)
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“…To ensure the transferability of SCC-DFTB parameters, the band structures of metallic Li and Li 2 O were used in r 0 fitting. Although band structures closer to the DFT results can be obtained for the Li metal, 18,22,37 compromise has to be made to fit the lithium in both metallic (Li 0 ) and ionic (Li + ) states. Figure 2 shows that the SCC-DFTB and DFT computed band structures agree well for the valence bands and the conduction bands near the Fermi Table 1 compares the SCC-DFTB and DFT predicted values for the crystalline structures in the training set.…”
Section: Computational Detailsmentioning
confidence: 99%
“…To ensure the transferability of SCC-DFTB parameters, the band structures of metallic Li and Li 2 O were used in r 0 fitting. Although band structures closer to the DFT results can be obtained for the Li metal, 18,22,37 compromise has to be made to fit the lithium in both metallic (Li 0 ) and ionic (Li + ) states. Figure 2 shows that the SCC-DFTB and DFT computed band structures agree well for the valence bands and the conduction bands near the Fermi Table 1 compares the SCC-DFTB and DFT predicted values for the crystalline structures in the training set.…”
Section: Computational Detailsmentioning
confidence: 99%
“…The present electronic parameters for a Zr–Zr pair were generated for the 5s, 5p, and 4d valence shells using the relativistic parameterization process. The shape of the Woods–Saxon confining potential for the Zr pseudoatomic orbitals was determined following the band structure fitting strategy outlined by Witek et al , The reference DFT valence and low-lying conduction bands were calculated with the PBE functional and the projector-augmented wave (PAW) method for the HCP crystal structure (Figure a). We employed the PSO-based band structure fitting as implemented in the ADPT code. , …”
Section: Methodsmentioning
confidence: 99%
“…Conventionally the order σ of the confining potential was usually set to 2 or 4, and the distance r0 was usually set to roughly twice the atomic covalent radius. Recently, the parameters σ and r0 can be both set as real numbers and optimized to electronic band structures of the elementary bulk solids …”
Section: Dftb Parameterizationmentioning
confidence: 99%
“…Another form of the confining potential, that has been employed within the relativistic Dirac‐Kohn‐Sham (DKS) formalism for generating the AOs and density is represented by the Woods–Saxon potential, which has three parameters: height W , half‐height radius r0 , and slope a at distance r 0 , and is given as trueVconf(r)=-W1+prefixexp[-a(r-r0)]. …”
Section: Dftb Parameterizationmentioning
confidence: 99%