On a failure related problem of linear piezoelectricity.

Horacio Sosa; José Luis Pérez Aparicio

Displaying similar documents to “On a failure related problem of linear piezoelectricity.”

The effect of couple-stresses on the stress concentration around a moving crack.

Itou, S. (1981)

International Journal of Mathematics and Mathematical Sciences

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Flaw identification in elastic solids: theory and experiments.

A. Gesualdo, F. Guarracino, V. Mallardo, V. Minutolo, L. Nunziante (1997)

Extracta Mathematicae

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In this work the problem of identificating flaws or voids in elastic solids is addressed both from a theoretical and an experimental point of view. Following a so called inverse procedure, which is based on appropriately devised experiments and a particular bounding of the strain energy, a gap functional for flaw identification is proposed.

Plasticity conditions of polycrystalline material with acicular structure. [Preliminary communication]

Vladimír Fiřt (1966)

Aplikace matematiky

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Antiplane fracture analysis of a crack in a monlicnic composite.

Craciun, Eduard-Marius (2003)

Analele Ştiinţifice ale Universităţii “Ovidius" Constanţa. Seria: Matematică

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Analysis of crack propagation path on the anisotropic bi-material rock.

Chen, Chao-Shi, Tu, Chia-Huei, Yang, Chen-Cheng (2010)

Mathematical Problems in Engineering

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Conditions of cracking of a stringer.

Bardzokas, D.I., Sfyris, G.I. (2005)

Mathematical Problems in Engineering

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Torsional vibrations of nonhomogeneous magnetostrictive elastic circular cylinder.

Abd-Alla, A.N., Debnath, Lokenath (1994)

International Journal of Mathematics and Mathematical Sciences

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Stress equations of motion of Ignaczak type for the second axisymmetric problem of micropolar elastodynamics

Janusz Dyszlewicz (1997)

Applicationes Mathematicae

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A second axially-symmetric initial-boundary value problem of linear homogeneous isotropic micropolar elastodynamics in which the displacement and rotation take the forms $\underset{̲}{u} = (0, u_{θ}, 0)$ , $\underset{̲}{φ} = (φ_{r}, 0, φ_{z})$ ((r,θ,z) are cylindrical coordinates; cf. [17]) is formulated in a pure stress language similar to that of [12]. In particular, it is shown how $\underset{̲}{u}$ and $\underset{̲}{φ}$ can be recovered from a solution of the associated pure stress initial-boundary value problem, and how a singular solution corresponding to harmonic vibrations of...