1,950 research outputs found
Boundary integral formulation for interfacial cracks in thermodiffusive bimaterials
An original boundary integral formulation is proposed for the problem of a
semi-infinite crack at the interface between two dissimilar elastic materials
in the presence of heat flows and mass diffusion. Symmetric and skew-symmetric
weight function matrices are used together with a generalized Betti's
reciprocity theorem in order to derive a system of integral equations that
relate the applied loading, the temperature and mass concentration fields, the
heat and mass fluxes on the fracture surfaces and the resulting crack opening.
The obtained integral identities can have many relevant applications, such as
for the modelling of crack and damage processes at the interface between
different components in electrochemical energy devices characterized by
multi-layered structures (solid oxide fuel cells and lithium ions batteries).Comment: 43 pages, 9 figure
Effective elastic properties of planar SOFCs: A non-local dynamic homogenization approach
The focus of the article is on the analysis of effective elastic properties
of planar Solid Oxide Fuell Cell (SOFC) devices. An ideal periodic
multi-layered composite (SOFC-like) reproducing the overall properties of
multi-layer SOFC devices is defined. Adopting a non-local dynamic
homogenization method, explicit expressions for overall elastic moduli and
inertial terms of this material are derived in terms of micro-fluctuation
functions. These micro-fluctuation function are then obtained solving the cell
problems by means of finite element techniques. The effects of the temperature
variation on overall elastic and inertial properties of the fuel cells are
studied. Dispersion relations for acoustic waves in SOFC-like multilayered
materials are derived as functions of the overall constants, and the results
obtained by the proposed computational homogenization approach are compared
with those provided by rigorous Floquet-Boch theory. Finally, the influence of
the temperature and of the elastic properties variation on the Bloch spectrum
is investigated
Multiscale asymptotic homogenization analysis of thermo-diffusive composite materials
In this paper an asymptotic homogenization method for the analysis of
composite materials with periodic microstructure in presence of thermodiffusion
is described. Appropriate down-scaling relations correlating the microscopic
fields to the macroscopic displacements, temperature and mass concentration are
introduced. The effects of the material inhomogeneities are described by
perturbation functions derived from the solution of recursive cell problems.
Exact expressions for the overall elastic and thermodiffusive constants of the
equivalent first order thermodiffusive continuum are derived. The proposed
approach is applied to the case of a two-dimensional bi-phase orthotropic
layered material, where the effective elastic and thermodiffusive properties
can be determined analytically. Considering this illustrative example and
assuming periodic body forces, heat and mass sources acting on the medium, the
solution performed by the first order homogenization approach is compared with
the numerical results obtained by the heterogeneous model.Comment: 40 pages, 13 figure
Engineering Curvature Induced Anisotropy in Thin Ferromagnetic Films
The large curvature effects on micromagnetic energy of a thin ferromagnetic
film with nonlocal dipolar energy are considered. We predict that the dipolar
interaction and surface curvature can produce perpendicular anisotropy which
can be controlled by engineering a special type of periodic surface shape
structure. Similar effects can be achieved by a significant surface roughness
in the film. We show that in general the anisotropy can point in an arbitrary
direction depending on the surface curvature. We provide simple examples of
these periodic surface structures to demonstrate how to engineer particular
anisotropies in the film.Comment: 5 pages, 4 figure
Partially Balanced Incomplete Block Designs from Weakly Divisible Nearrings
In [[6] Riv. Mat. Univ. Parma 11 (2) (1970) 79–96] Ferrero demonstrates a connection between a
restricted class of planar nearrings and balanced incomplete block designs. In this paper, bearing in
mind the links between planar nearrings and weakly divisible nearrings (wd-nearrings), first we show
the construction of a family of partially balanced incomplete block designs from a special class of
wd-nearrings; consequently, we are able to give some formulas for calculating the design parameters
Association between diverticulosis and colonic neoplastic lesions in individuals with a positive faecal immunochemical test
Background The association between diverticulosis and colonic neoplastic lesions has been suggested, but data in literature are conflicting. This study aimed to investigate such a relationship in patients participating in a colorectal cancer screening program who underwent high-quality colonoscopy.Methods Data from consecutive individuals 50-75 years of age with a positive faecal immunological test were considered. Diverticulosis was categorised as present or absent. The prevalence of neoplastic lesions (adenoma, advanced adenoma, and cancer) between individuals with and those without diverticula was compared. A multivariate analysis was performed.Results Overall, data from 970 consecutive individuals were evaluated, and diverticulosis was detected in 354 (36.5%) cases. At least one adenoma was detected in 490 (50.5%) people, at least one advanced adenoma in 264 (27.2%), multiple adenoma in 71 (7.3%), whilst a cancer was diagnosed in 48 (4.9%) cases. At univariate analysis, the adenoma detection rate in patients with diverticula was significantly higher than in controls (55.9% vs 47.4%; p=0.011). At multivariate analysis, presence of diverticulosis was an independent risk factor for both adenoma detection rate (OR=1.58; 95% CI=1.14-2.18; p=0.006) and advanced adenoma (OR=1.57; 95% CI=1.10-2.24; p=0.013), but not for colorectal cancer.Conclusions In a colorectal screening setting, the adenoma detection rate was significantly higher in individuals with diverticulosis than in controls
Effects of the room temperature sensor position and radiator sizing on indoor thermal comfort and energy performances
In this paper, a simplified zonal model for the evaluation of the spatial distribution of the air temperature in a thermal zone is presented. This model, in which the air flow is caused only by buoyancy forces, is implemented in ALMABuild. The model is used for the analysis of the effect of the temperature sensor positioning on the control system behaviour and on the indoor comfort conditions. This analysis is performed considering a multi-zone building composed by three offices, focusing the evaluation to the central one. The office is heated by means of a radiator in which the hot water flow rate is varied by a valve controlled via a room temperature sensor. By means of numerical simulations, indoor comfort conditions, energy consumptions and control system response are evaluated for three different sensor positions (far from the radiator, in the middle of the office, close to the radiator), two radiator sizes (one obtained by imposing a high supply water temperature, 80 \ub0C, the other a low supply temperature, 60 \ub0C) and two control strategies (weather compensation and fast restart). The results presented in this study and demonstrate how complete dynamic energy simulation tools can provide to the designer important information, like the room temperature sensor position that should be close to the emitter and far from cold external walls, for the optimal design of HVAC systems
Integral identities for a semi-infinite interfacial crack in anisotropic elastic bimaterials
The focus of the article is on the analysis of a semi-infinite crack at the
interface between two dissimilar anisotropic elastic materials, loaded by a
general asymmetrical system of forces acting on the crack faces. Recently
derived symmetric and skew-symmetric weight function matrices are introduced
for both plane strain and antiplane shear cracks, and used together with the
fundamental reciprocal identity (Betti formula) in order to formulate the
elastic fracture problem in terms of singular integral equations relating the
applied loading and the resulting crack opening. The proposed compact
formulation can be used to solve many problems in linear elastic fracture
mechanics (for example various classic crack problems in homogeneous and
heterogeneous anisotropic media, as piezoceramics or composite materials). This
formulation is also fundamental in many multifield theories, where the elastic
problem is coupled with other concurrent physical phenomena.Comment: 29 pages, 4 figure
On fracture criteria for dynamic crack propagation in elastic materials with couple stresses
The focus of the article is on fracture criteria for dynamic crack
propagation in elastic materials with microstructures. Steady-state propagation
of a Mode III semi-infinite crack subject to loading applied on the crack
surfaces is considered. The micropolar behavior of the material is described by
the theory of couple-stress elasticity developed by Koiter. This constitutive
model includes the characteristic lengths in bending and torsion, and thus it
is able to account for the underlying microstructures of the material. Both
translational and micro-rotational inertial terms are included in the balance
equations, and the behavior of the solution near to the crack tip is
investigated by means of an asymptotic analysis. The asymptotic fields are used
to evaluate the dynamic J-integral for a couple-stress material, and the energy
release rate is derived by the corresponding conservation law. The propagation
stability is studied according to the energy-based Griffith criterion and the
obtained results are compared to those derived by the application of the
maximum total shear stress criterion.Comment: 31 pages, 6 figure
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