“…2 Equations (21)- (26) are the desired OðhÞ interface conditions of a multiferroic material, in which each equation contains three kinds of operators distinguished by the superscript of ðÞ ðiÞ (i ¼ 1, 0, 2). It means that they only depend on the material properties of phase i (i ¼ 1, 0, 2).…”
Section: The Derivation Of the Interface Conditionsmentioning
confidence: 99%
“…Sudak 1 proposed a three-phase elliptic inclusion model and investigated the influence of the interphase layer on the electroelastic fields. More recently, based on the methods of complex variable, conformal mapping, Faber series, and Laurent series, Shen et al 26 provided a treatment for a three-phase piezoelectric composite containing arbitrary inclusion.…”
mentioning
confidence: 99%
“…Combining with the nonzero operators (31), (40), and conditions (21), (23), (25), (26), we can obtain the jump conditions for case 2. Then implement these conditions at r ¼ r 0 and add the condition (39), the exact expression of w, /, and w can be determined.…”
Effective magnetoelectric effect in multicoated circular fibrous multiferroic compositesThe work reported in this paper aims at studying the magneto-electric field variation accounting for a thin interphase layer with different materials. Thin interphase within a solid can significantly affect the overall response of the composite material. In order to obtain this phenomenon, we replace the interphase by an imperfect interface with appropriately devised interface conditions. To get the interface conditions, a Taylor expansion of the relevant physical fields in the thin region is introduced. Those conditions do not involve the fields within the interphase, which just have relation to the material properties and the fields of the adjacent media. Finally, the influence of the thin interphase on the performance of fibrous multiferroic composites is analyzed in detail by using our method and some useful conclusions are summarized. V C 2013 AIP Publishing LLC.
“…2 Equations (21)- (26) are the desired OðhÞ interface conditions of a multiferroic material, in which each equation contains three kinds of operators distinguished by the superscript of ðÞ ðiÞ (i ¼ 1, 0, 2). It means that they only depend on the material properties of phase i (i ¼ 1, 0, 2).…”
Section: The Derivation Of the Interface Conditionsmentioning
confidence: 99%
“…Sudak 1 proposed a three-phase elliptic inclusion model and investigated the influence of the interphase layer on the electroelastic fields. More recently, based on the methods of complex variable, conformal mapping, Faber series, and Laurent series, Shen et al 26 provided a treatment for a three-phase piezoelectric composite containing arbitrary inclusion.…”
mentioning
confidence: 99%
“…Combining with the nonzero operators (31), (40), and conditions (21), (23), (25), (26), we can obtain the jump conditions for case 2. Then implement these conditions at r ¼ r 0 and add the condition (39), the exact expression of w, /, and w can be determined.…”
Effective magnetoelectric effect in multicoated circular fibrous multiferroic compositesThe work reported in this paper aims at studying the magneto-electric field variation accounting for a thin interphase layer with different materials. Thin interphase within a solid can significantly affect the overall response of the composite material. In order to obtain this phenomenon, we replace the interphase by an imperfect interface with appropriately devised interface conditions. To get the interface conditions, a Taylor expansion of the relevant physical fields in the thin region is introduced. Those conditions do not involve the fields within the interphase, which just have relation to the material properties and the fields of the adjacent media. Finally, the influence of the thin interphase on the performance of fibrous multiferroic composites is analyzed in detail by using our method and some useful conclusions are summarized. V C 2013 AIP Publishing LLC.
“…Email: phamvan.thu70@gmail.com https//doi.org / 10.25073/2588-1124/vnumap.4313 Adding reinforced particles to the polymer matrix, the mechanical properties of plate and its shell structure will vary (effect on tensile, bending and impact strength) [5]. Therefore, it is necessary to control the effect of the ratio of component phases to the durability of the structure while still meeting the desired criteria such as waterproofing or fire-retardancy [6][7][8].…”
This paper presents the investigation on the buckling of three-phase orthotropic composite plates used in shipbuilding subjected to mechanical loads by analytical approach. The basic equations are established based on the Classical Plate Theory. The analytical method is used to obtain the expressions of critical loads of the three-phase composite plate. The results in the article are compared to the results obtained by other authors to validate the reliability of the present method. The approach in this direction is for. The effects of fiber and particle volume fraction, material and geometrical parameters on the critical load of three-phase composite plates are discussed in detail.
“…Shen et al [11] analyzed a coated inclusion of arbitrary shape embedded in a three-phase composite plate subjected to anti-plane mechanical and in-plane electrical loadings. Lin et al [12] presented a solution of magnetoelastic stresses on a three-phase composite cylinder subjected to a remote uniform magnetic induction.…”
T.Q., Vibration and nonlinear dynamic response of imperfect three-phase polymer nanocomposite panel resting on elastic foundations under hydrodynamic loads, Composite Structures (2015), doi: http://dx.doi.org/10. 1016/j.compstruct.2015.05.009 This is a PDF file of an unedited manuscript that has been accepted for publication. As a service to our customers we are providing this early version of the manuscript. The manuscript will undergo copyediting, typesetting, and review of the resulting proof before it is published in its final form. Please note that during the production process errors may be discovered which could affect the content, and all legal disclaimers that apply to the journal pertain.
Vibration and nonlinear dynamic response of imperfect three
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