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Paolo Politi

Researcher at National Research Council

Publications -  118
Citations -  2346

Paolo Politi is an academic researcher from National Research Council. The author has contributed to research in topics: Magnetization & Ground state. The author has an hindex of 24, co-authored 112 publications receiving 2212 citations. Previous affiliations of Paolo Politi include Centre national de la recherche scientifique & Istituto Nazionale di Fisica Nucleare.

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Instabilities in crystal growth by atomic or molecular beams

TL;DR: In this paper, a review of the most frequent instabilities in ballistic growth is presented, which are mostly kinetic (when the desired state cannot be reached because of a lack of time) or thermodynamic (when a desired state is unstable).
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Ehrlich-Schwoebel instability in molecular-beam epitaxy: A minimal model.

Paolo Politi, +1 more
- 15 Aug 1996 - 
TL;DR: In contrast with other authors who studied different models, coarsening is found to become extremely slow after the mounds have reached a radius, and the model depends on a single parameter which characterizes the strength of step-edge barriers.
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Island nucleation in the presence of step-edge barriers: Theory and applications

TL;DR: Tersoff et al. as discussed by the authors developed a theory of nucleation on top of two-dimensional islands bordered by steps with an additional energy barrier for descending atoms, which is based on the concept of the residence time of an adatom on the island and yields an expression for the nucleation rate which becomes exact in the limit of strong step-edge barriers.
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Dipolar interaction between two-dimensional magnetic particles

TL;DR: In this paper, the effective dipolar interaction between single domain two-dimensional ferromagnetic particles (islands or dots), taking into account their finite size, was determined, and the first correction term decays as ${1/D}^{5},$ where D is the distance between particles.
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Disorder strength and field-driven ground state domain formation in artificial spin ice: experiment, simulation, and theory.

TL;DR: It is proved analytically that a sequence of applied fields with fixed amplitude is unable to drive the system to its ground state from a saturated state and should be relevant for other systems where disorder does not change the nature of the ground state.