1,721,111 research outputs found
[The orodental findings in the Ehlers-Danlos syndrome. A report of 2 clinical cases]
Ehlers-Danlos syndrome (EDs) is a hereditary disorder of the connective tissue. Its clinical expression is variable and there are many difficulties in recognizing the disease because of the presence of eleven different forms. In this study the authors describe the oral manifestations in two cases of EDs. The children show hyperelasticity of the skin, easy bruisability, hyperextensibility of the joints, several dental manifestations: periodontitis, many caries, supernumerary teeth or hypodontia
La psychopathologie en Italie
Majorana A. La psychopathologie en Italie. In: Bulletin de psychologie, tome 14 n°184, 1960. pp. 117-120
Patologia cariosa e metodiche di prevenzione. éatologie parodontali e dei tessuti molli
CARIE DENTARIA E RESPIRAZIONE ORALE: PREVALENZA DELLA PATOLOGIA CARIOSA IN UN CAMPIONE DI RESPIRATORI ORALI IN ETA' EVOLUTIVA
Oral Complications in Children Undergoing Chemotherapy: The COMEDY (Clenching, Oral Mucositis, Eyes, DYsphagia) Pattern
Cross validation of discontinuous Galerkin method and Monte Carlo simulations of charge transport in graphene on substrate
The aim of this work is to simulate the charge transport in a monolayer graphene on a substrate. This requires the inclusion of the scatterings of the charge carriers with the impurities and the phonons of the substrate, besides the interaction mechanisms already present in the graphene layer. As physical model, the semiclassical Boltzmann equation will be assumed. Two approaches will be used for the simulations: a numerical scheme based on the Discontinuous Galerkin method for finding deterministic (non stochastic) solutions and a new Direct Monte Carlo Simulation formulated in Romano et al. (J Comput Phys 302:267–284, 2015) in order to deal in the appropriate way with the Pauli exclusion principle for degenerate Fermi gases. A cross validation of the deterministic and stochastic solutions shows the robustness and accuracy of both the approaches
DSMC method consistent with the Pauli exclusion principle and comparison with deterministic solutions for charge transport in graphene
A new algorithm for Monte Carlo simulations of charge transport in semiconductors is devised in order to properly deal with Pauli's exclusion principle in the degenerate case. Applications are presented in the case of monolayer graphene and comparisons with solutions of the Boltzmann equation obtained by using a discontinuous Galerkin method furnish a cross-validation of the proposed approach
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