2015
DOI: 10.1007/s10853-015-9097-7
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Development of a tight-binding model for Cu and its application to a Cu-heat-sink under irradiation

Abstract: An environment-dependent tight-binding potential model for copper within the framework of quantum theory is developed. Our benchmark calculations indicate that this model has good performance in describing the elastic property, the stability and the vibrational property of bulk copper, as well as in handling the clusters, the surfaces and the defective Cu systems. By combining this model with molecular dynamics, we study how the evolution of structural defects arising from the irradiation of the energetic part… Show more

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Cited by 21 publications
(7 citation statements)
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References 52 publications
(81 reference statements)
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“…Empirically fitting hopping integrals to a screening function is a method which has been used successfully for a range of systems including Cu, C, Mo, and Ge [57][58][59][60][61]. Particularly relevant is the work on Ge where reasonable defect energies were obtained despite only fitting to perfect crystal structures [58]: e.g., the vacancy formation energy was 2.82 eV compared to 2.42 eV from DFT.…”
Section: Discussionmentioning
confidence: 99%
“…Empirically fitting hopping integrals to a screening function is a method which has been used successfully for a range of systems including Cu, C, Mo, and Ge [57][58][59][60][61]. Particularly relevant is the work on Ge where reasonable defect energies were obtained despite only fitting to perfect crystal structures [58]: e.g., the vacancy formation energy was 2.82 eV compared to 2.42 eV from DFT.…”
Section: Discussionmentioning
confidence: 99%
“…Under this treatment, Equation () is transformed into ()HεnScnbadbreak=0$$\begin{equation}\left( {H - {\varepsilon }_nS} \right){c}_n = 0\end{equation}$$where H is the Hamiltonian matrix, S is the overlap matrix, and c n is the corresponding coefficient matrix. Similar to references, [ 39,48 ] the scheme of the orthogonal basis set is employed in the present work so that S in Equation () becomes a unit matrix. Based on the two‐center approximation proposed by Slater and Koster, [ 49 ] the hopping terms in the Hamiltonian matrix H can be expressed as a linear combination of related bond integrals V ll ′ m ( l and l' = s, p, d …; m = σ, π, δ …).…”
Section: Computation Methodsmentioning
confidence: 99%
“…In our TB potential model, the For W, we adopt the atomic orbital 5d6s6p as the basis. The expression and corresponding parameters of its bond integrals and the Coulomb terms have been reported in [49][50][51]. For the He system, we choose the 1s orbital as the atomic orbital basis set.…”
Section: W-he Tb Potential Modelmentioning
confidence: 99%