2017
DOI: 10.1016/j.cocom.2017.09.004
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Breathing subsonic crowdion in Morse lattices

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Cited by 38 publications
(13 citation statements)
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“…where D e is the binding energy, R e -distance for potential energy minimum and β -potential parameter. Morse potential was previously successfully used for the investigation of discrete breathers in two-and three-dimensional crystals (Dmitriev et al 2010;Chetverikov et al 2017), studying of the martensitic transformation Babicheva et al 2015), hydrogen impurities in Pd and Ni (Poletaev et al 2017), cutting process of Nibased superalloy using SiC tools (Hao et al 2019) to name a few. Numerous molecular dynamics simulations of Ni nanoparticles are conducted using embedded atom method parametrization for interatomic potential that reproduces reasonably well the properties of Ni clusters.…”
Section: Potential Functionmentioning
confidence: 99%
“…where D e is the binding energy, R e -distance for potential energy minimum and β -potential parameter. Morse potential was previously successfully used for the investigation of discrete breathers in two-and three-dimensional crystals (Dmitriev et al 2010;Chetverikov et al 2017), studying of the martensitic transformation Babicheva et al 2015), hydrogen impurities in Pd and Ni (Poletaev et al 2017), cutting process of Nibased superalloy using SiC tools (Hao et al 2019) to name a few. Numerous molecular dynamics simulations of Ni nanoparticles are conducted using embedded atom method parametrization for interatomic potential that reproduces reasonably well the properties of Ni clusters.…”
Section: Potential Functionmentioning
confidence: 99%
“…In the high energy cascade displacement with the PKA energy exceeding 10 keV, when the secondary waves interfere, they create large interstitial clusters in the intersection volume [12,30]. In a number of recent works [36,37,38,39], the authors describe the formation of crowdion clusters moving at supersonic and subsonic speeds under irradiation. These crowdion clusters can be formed in 1D-crowdion (N-crowdions) or 2D (M × N-crowdions) or 3D (M × N × K-crowdions) and their dynamics could play an important role in the transfer of mass, energy and the formation of permanent defects in the crystalline solid under irradiation.…”
Section: Defect Clusteringmentioning
confidence: 99%
“…The existence of such states is possible because the lattice can possess a local minimum of potential energy: the particle which is knocked out from its equilibrium position can get stuck between sites of the lattice. Such defects can arise, for example, as a result of propagation of a crowdion [30][31][32]. To excite the crowdion, one or several particles will be given initial momentum large enough to overcome the potential barrier and jump to the neighboring site [30].…”
Section: Stationary Modesmentioning
confidence: 99%
“…In this paper we consider the dynamics of one of the examples of active matter -a lattice of active particles with potential interaction. There exists a large body of literature on different localized excitations in conservative lattices (see, e.g., [25][26][27][28][29][30][31][32][33][34][35]). In those works it has been found that solitons and mobile discrete breathers of different configurations can propagate in two-dimensional lattices.…”
Section: Introductionmentioning
confidence: 99%